From 43150feeaa41a1180128dfc146e6d4d9b2ba6574 Mon Sep 17 00:00:00 2001 From: mdmaas Date: Sun, 7 Jun 2026 21:58:40 -0300 Subject: [PATCH] improved dipole and patch definitions and meshing --- docs/examples/dipole_antenna_mesh.ipynb | 11219 +++++++++++++++++++++- docs/examples/patch.config | 2 +- docs/examples/patch_antenna.ipynb | 5642 +++++------ src/palacetoolkit/mesh.py | 22 +- 4 files changed, 14043 insertions(+), 2842 deletions(-) diff --git a/docs/examples/dipole_antenna_mesh.ipynb b/docs/examples/dipole_antenna_mesh.ipynb index f87e8fd..b335c66 100644 --- a/docs/examples/dipole_antenna_mesh.ipynb +++ b/docs/examples/dipole_antenna_mesh.ipynb @@ -21,13 +21,13 @@ "- build primitives\n", "- fragment once for conformal topology\n", "- define `Entity` objects from fragmented geometry\n", - "- run `run_meshing_pipeline`, then `generate_3d_mesh`\n", + "- run `run_meshing_pipeline`, refine with `refine_near_surfaces`, then `generate_3d_mesh`\n", "- visualize with `palacetoolkit.viz`\n" ] }, { "cell_type": "code", - "execution_count": 1, + "execution_count": 38, "id": "906648bd", "metadata": { "execution": { @@ -53,13 +53,15 @@ "import gmsh\n", "\n", "from palacetoolkit.geometry import xmin, xmax, ymin, ymax, zmin, zmax, extract_tag\n", - "from palacetoolkit.mesh import Entity, run_meshing_pipeline, generate_3d_mesh\n", - "from palacetoolkit.viz import run_with_scrollable_output, view_mesh" + "from palacetoolkit.mesh import Entity, run_meshing_pipeline, generate_3d_mesh, refine_near_surfaces\n", + "from palacetoolkit.viz import view_mesh\n", + "from palacetoolkit.simulation import generate_palace_config_from_entities, run_palace\n", + "from palacetoolkit.verify_topology import verify, print_report, visualise_problems" ] }, { "cell_type": "code", - "execution_count": 2, + "execution_count": null, "id": "5b1a7aa6", "metadata": { "execution": { @@ -83,14 +85,14 @@ "wavelength = 4.0\n", "arm_length = wavelength / 4\n", "arm_radius = arm_length / 20\n", - "gap_size = arm_length / 100\n", + "gap_size = arm_length / 50\n", "outer_boundary_radius = 1.5 * wavelength\n", "mesh_file = \"dipole.msh\"" ] }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 40, "id": "f66556ad", "metadata": { "execution": { @@ -109,98 +111,112 @@ }, "tags": [] }, + "outputs": [], + "source": [ + "if gmsh.isInitialized():\n", + " gmsh.finalize()\n", + "gmsh.initialize()\n", + "gmsh.option.setNumber(\"General.Verbosity\", 2)\n", + "gmsh.model.add(\"dipole_entity_pipeline\")\n", + "occ = gmsh.model.occ\n", + "\n", + "air = occ.addSphere(0, 0, 0, outer_boundary_radius)\n", + "top_arm = occ.addBox(-arm_radius, -arm_radius, gap_size / 2, 2 * arm_radius, 2 * arm_radius, arm_length)\n", + "bot_arm = occ.addBox(-arm_radius, -arm_radius, -gap_size / 2 - arm_length, 2 * arm_radius, 2 * arm_radius, arm_length)\n", + "port_sheet = occ.addRectangle(-arm_radius, -gap_size / 2, 0, 2 * arm_radius, gap_size)\n", + "occ.rotate([(2, port_sheet)], 0, 0, 0, 1, 0, 0, math.pi / 2)\n", + "occ.synchronize()" + ] + }, + { + "cell_type": "code", + "execution_count": 41, + "id": "bc7e7def", + "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - " Physical group 'top_arm' (dim=2): pg=1, tags=[14, 15, 16, 17]\n", - " Physical group 'bot_arm' (dim=2): pg=2, tags=[10, 11, 12, 13]\n", - " Physical group 'port' (dim=2): pg=3, tags=[8]\n" + " Physical group 'air' (dim=3): pg=1, tags=[1]\n", + " Physical group 'top_arm' (dim=3): pg=2, tags=[2]\n", + " Physical group 'bot_arm' (dim=3): pg=3, tags=[3]\n", + " Physical group 'port' (dim=2): pg=4, tags=[14]\n", + " Physical group 'air__None' (dim=2): pg=5, tags=[23]\n", + " Physical group 'air__bot_arm' (dim=2): pg=6, tags=[19, 10, 21, 22, 11, 12, 20]\n", + " Physical group 'air__top_arm' (dim=2): pg=7, tags=[15, 4, 7, 5, 17, 18, 16]\n", + " ppw_near=30 ppw_far=5\n", + " SizeMax=0.8000 transition=1.0000\n", + " global: 7 curves, SizeMin=0.1333\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "Warning : Unknown curve 11\n", + "Warning : Unknown curve 21\n", + "Warning : ------------------------------\n", + "Warning : Mesh generation error summary\n", + "Warning : 2 warnings\n", + "Warning : 0 errors\n", + "Warning : Check the full log for details\n", + "Warning : ------------------------------\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Mesh saved to dipole.msh\n", + " Nodes: 1985\n", + " Elements: 10847\n" ] }, { "data": { "text/plain": [ - "{'top_arm': 1, 'bot_arm': 2, 'port': 3, 'air': 4}" + "{'port': 4,\n", + " 'air__None': 5,\n", + " 'air__bot_arm': 6,\n", + " 'air__top_arm': 7,\n", + " 'air': 1,\n", + " 'top_arm': 2,\n", + " 'bot_arm': 3}" ] }, - "execution_count": 3, + "execution_count": 41, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "gmsh.initialize()\n", - "gmsh.option.setNumber(\"General.Verbosity\", 2)\n", - "gmsh.model.add(\"dipole_entity_pipeline\")\n", - "occ = gmsh.model.occ\n", - "\n", - "air = occ.addSphere(0, 0, 0, outer_boundary_radius)\n", - "top_arm = occ.addCylinder(0, 0, gap_size / 2, 0, 0, arm_length, arm_radius)\n", - "bot_arm = occ.addCylinder(0, 0, -gap_size / 2, 0, 0, -arm_length, arm_radius)\n", - "port_sheet = occ.addRectangle(-arm_radius, -gap_size / 2, 0, 2 * arm_radius, gap_size)\n", - "occ.rotate([(2, port_sheet)], 0, 0, 0, 1, 0, 0, math.pi / 2)\n", - "\n", - "# Explicit fragment first for conformal interfaces.\n", - "occ.fragment([(3, air)], [(3, top_arm), (3, bot_arm), (2, port_sheet)])\n", - "occ.synchronize()\n", - "\n", - "all_2d = occ.getEntities(2)\n", - "all_3d = occ.getEntities(3)\n", - "\n", - "def spans_outer(dt):\n", - " return math.isclose(xmin(dt), -outer_boundary_radius, abs_tol=outer_boundary_radius / 100)\n", - "\n", - "air_domain = [x for x in all_3d if spans_outer(x)]\n", - "top_surfs = [x for x in all_2d if zmin(x) > 0 and not spans_outer(x)]\n", - "bot_surfs = [x for x in all_2d if zmax(x) < 0 and not spans_outer(x)]\n", - "\n", - "eps = gap_size / 100\n", - "port_surfs = [\n", - " x for x in all_2d\n", - " if math.isclose(xmin(x), -arm_radius, abs_tol=eps)\n", - " and math.isclose(xmax(x), arm_radius, abs_tol=eps)\n", - " and math.isclose(ymin(x), 0, abs_tol=eps)\n", - " and math.isclose(ymax(x), 0, abs_tol=eps)\n", - " and math.isclose(zmin(x), -gap_size / 2, abs_tol=eps)\n", - " and math.isclose(zmax(x), gap_size / 2, abs_tol=eps)\n", - "]\n", - "\n", - "# Entity + boolean pipeline for named 2D groups.\n", + "# Entity + boolean pipeline for named physical groups.\n", "entities = [\n", - " Entity(\"top_arm\", dim=2, mesh_order=0, tags=[extract_tag(x) for x in top_surfs]),\n", - " Entity(\"bot_arm\", dim=2, mesh_order=0, tags=[extract_tag(x) for x in bot_surfs]),\n", - " Entity(\"port\", dim=2, mesh_order=0, tags=[extract_tag(x) for x in port_surfs]),\n", + " Entity(\"air\", dim=3, mesh_order=2, btype=\"dielectric\", tags=[air], loss_tan=0.0, eps_r=1.0, mu_r=1.0),\n", + " Entity(\"top_arm\", dim=3, mesh_order=1, btype=\"pec\", tags=[top_arm]),\n", + " Entity(\"bot_arm\", dim=3, mesh_order=1, btype=\"pec\", tags=[bot_arm]),\n", + " Entity(\"port\", dim=2, mesh_order=0, btype=\"lumped_port\", tags=[port_sheet], R=50.0, direction=\"+Z\", excitation=True),\n", "]\n", "pg_map = run_meshing_pipeline(entities)\n", - "pg_map[\"air\"] = gmsh.model.addPhysicalGroup(3, [extract_tag(x) for x in air_domain], name=\"air\")\n", - "\n", - "# Stable mesh sizing path for this dipole topology.\n", - "gmsh.model.mesh.setSize(gmsh.model.getEntities(0), wavelength / 5)\n", - "for ent_name, lc in [(\"top_arm\", arm_radius / 3), (\"bot_arm\", arm_radius / 3), (\"port\", gap_size / 2)]:\n", - " dt = []\n", - " for e in entities:\n", - " if e.name == ent_name:\n", - " dt = e.dimtags\n", - " break\n", - " b = gmsh.model.getBoundary(dt, combined=False, oriented=False, recursive=True)\n", - " gmsh.model.mesh.setSize([(d, t) for d, t in b if d == 0], lc)\n", "\n", - "def _generate_dipole_mesh():\n", - " gmsh.model.mesh.generate(3)\n", - " gmsh.option.setNumber(\"Mesh.MshFileVersion\", 2.2)\n", - " gmsh.write(mesh_file)\n", - " gmsh.finalize()\n", - " return pg_map\n", + "refine_near_surfaces(\n", + " entities[2].dimtags,\n", + " wavelength,\n", + " ppw_near=30,\n", + " ppw_far=5,\n", + " transition_distance=wavelength / 4,\n", + " set_as_background=True\n", + ")\n", "\n", - "pg_map = run_with_scrollable_output(_generate_dipole_mesh, title=\"Dipole mesh generation\", max_lines=10)\n", - "pg_map\n" + "generate_3d_mesh(entities, output_file=mesh_file, optimize=True)\n", + "gmsh.finalize()\n", + "pg_map" ] }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 42, "id": "91c6664f", "metadata": { "execution": { @@ -225,18 +241,11054 @@ "output_type": "stream", "text": [ "Loading mesh file: dipole.msh\n", - "Groups to render transparent: ['air']\n", + "Groups to render transparent: ['air__None']\n", "\n", "Mesh loaded successfully with 2 cell blocks\n", - "Found 20474 triangles total\n", - "Physical group tags in mesh: {1: 'top_arm', 2: 'bot_arm', 3: 'port'}\n" + "Found 2006 triangles total\n", + "Physical group tags in mesh: {4: 'port', 5: 'air__None', 6: 'air__bot_arm', 7: 'air__top_arm'}\n" ] }, { "data": { - "image/png": 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+ "text/html": [ + "
" + ], + "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "view_mesh(mesh_file, transparent_groups=[\"air__None\"])" + ] + }, + { + "cell_type": "code", + "execution_count": 43, + "id": "d89f65e1", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Estimated f0 = 0.074948 GHz\n", + "Sweep: 0.056211 to 0.093685 GHz (step 0.001874 GHz)\n", + "Palace config written to dipole_antenna.json\n" + ] + }, + { + "data": { + "text/plain": [ + "{'Problem': {'Type': 'Driven',\n", + " 'Verbose': 2,\n", + " 'Output': 'postpro/dipole_antenna'},\n", + " 'Model': {'Mesh': 'dipole.msh', 'L0': 1.0, 'Refinement': {}},\n", + " 'Domains': {'Materials': [{'Attributes': [1],\n", + " 'Permeability': 1.0,\n", + " 'Permittivity': 1.0,\n", + " 'LossTan': 0.0}]},\n", + " 'Boundaries': {'PEC': {'Attributes': [2, 3]},\n", + " 'Absorbing': {'Attributes': [5, 6, 7], 'Order': 2},\n", + " 'LumpedPort': [{'Index': 1,\n", + " 'Attributes': [4],\n", + " 'R': 50.0,\n", + " 'Excitation': True,\n", + " 'Direction': '+Z'}],\n", + " 'Postprocessing': {'FarField': {'Attributes': [5, 6, 7], 'NSample': 16000}}},\n", + " 'Solver': {'Order': 2,\n", + " 'Device': 'CPU',\n", + " 'Driven': {'MinFreq': 0.056211085875,\n", + " 'MaxFreq': 0.093685143125,\n", + " 'FreqStep': 0.0018737028625,\n", + " 'SaveStep': 5,\n", + " 'AdaptiveTol': 0.001},\n", + " 'Linear': {'Type': 'Default',\n", + " 'KSPType': 'GMRES',\n", + " 'Tol': 1e-08,\n", + " 'MaxIts': 500}}}" + ] + }, + "execution_count": 43, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "config_file: str = \"dipole_antenna.json\"\n", + "mesh_file = \"dipole.msh\"\n", + "\n", + "# Frequency sweep centered around the dipole resonance.\n", + "# Each arm is lambda/4, so total dipole length is lambda/2 and\n", + "# the resonant frequency is approximately f0 = c / lambda.\n", + "c0 = 299_792_458.0\n", + "f0_hz = c0 / wavelength\n", + "f0_ghz = f0_hz / 1e9\n", + "\n", + "freq_min: float = 0.75 * f0_ghz\n", + "freq_max: float = 1.25 * f0_ghz\n", + "freq_step: float = (freq_max-freq_min)/20\n", + "solver_order: int = 2\n", + "\n", + "print(f\"Estimated f0 = {f0_ghz:.6f} GHz\")\n", + "print(f\"Sweep: {freq_min:.6f} to {freq_max:.6f} GHz (step {freq_step:.6f} GHz)\")\n", + "\n", + "generate_palace_config_from_entities(entity_defs = [e.to_dict() for e in entities],\n", + " pg_map = pg_map,\n", + " mesh_file = mesh_file,\n", + " output_file = config_file,\n", + " freq_min = freq_min,\n", + " freq_max = freq_max,\n", + " freq_step = freq_step ,\n", + " L0 = 1.0,\n", + " solver_order = solver_order,\n", + " absorbing_order = 2,\n", + " farfield=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 44, + "id": "0ee29358", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "\n", + "\n", + "╔══════════════════════════════════════════════════════════════════════╗\n", + "║ Mesh Topological Consistency Report ║\n", + "╚══════════════════════════════════════════════════════════════════════╝\n", + "\n", + " Mesh file: dipole.msh\n", + " Vertices: 1,985\n", + " Tetrahedra: 8,719\n", + " Boundary triangles: 2,006\n", + " Unique volume faces: 18,375\n", + " interior (2 tets): 16,501\n", + " skin (1 tet): 1,874\n", + "\n", + " Physical groups (2-D):\n", + " attr 1 = air\n", + " attr 2 = top_arm\n", + " attr 3 = bot_arm\n", + " attr 4 = port\n", + " attr 5 = air__None\n", + " attr 6 = air__bot_arm\n", + " attr 7 = air__top_arm\n", + "\n", + "──────────────────────────────────────────────────────────────────────\n", + " CHECK 1 — Totality: every boundary face ∈ volume faces\n", + " (violation → MFEM abort: (r,c,f) = …)\n", + "──────────────────────────────────────────────────────────────────────\n", + " ❌ Pass 1 (raw): 2 ORPHAN boundary face(s)!\n", + "\n", + " By boundary attribute:\n", + " attr 4 (port): 2 orphan(s)\n", + "\n", + " First 2:\n", + " tri_index=60, attr=4 (port), face=(16, 17, 19), centroid=(-0.0, -0.0, -0.0)\n", + " tri_index=61, attr=4 (port), face=(17, 18, 19), centroid=(0.0, 0.0, 0.0)\n", + "\n", + " ⓘ Pass 2 (periodic): skipped — no periodic BC.\n", + "\n", + "──────────────────────────────────────────────────────────────────────\n", + " CHECK 2 — Injectivity: each volume face has ≤ 1 boundary element\n", + " (violation → \"…cannot have multiple boundary elements!\")\n", + "──────────────────────────────────────────────────────────────────────\n", + " ✅ Pass 1 (raw): no duplicate boundary faces.\n", + " ⓘ Pass 2 (periodic): skipped — no periodic BC.\n", + "\n", + "──────────────────────────────────────────────────────────────────────\n", + " CHECK 3 — Volume manifoldness: each volume face has <= 2 tets\n", + " (violation → MFEM: \"Interior triangular face found …\")\n", + "──────────────────────────────────────────────────────────────────────\n", + " ✅ Pass 1 (raw): no non-manifold volume faces.\n", + " ⓘ Pass 2 (periodic): skipped — no periodic BC.\n", + "\n", + "──────────────────────────────────────────────────────────────────────\n", + " ❌ RESULT: Mesh has topological problems — see details above.\n", + "──────────────────────────────────────────────────────────────────────\n", + "Topology validation failed; opening mesh viewer in debug mode (problem faces highlighted).\n", + "\n", + "Visualising 2 face(s) in red (2 orphan + 0 duplicate + 0 non-manifold) …\n", + "Loading mesh file: dipole.msh\n", + "Groups to render transparent: ['air__None']\n", + "Faces to highlight in red: 2\n", + "\n", + "Mesh loaded successfully with 2 cell blocks\n", + "Found 2006 triangles total\n", + "Physical group tags in mesh: {4: 'port', 5: 'air__None', 6: 'air__bot_arm', 7: 'air__top_arm'}\n", + "Matched 2 triangles for red highlighting\n" + ] + }, + { + "data": { + "text/html": [ + "
" + ], + "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "ename": "RuntimeError", + "evalue": "Mesh topology validation failed. Fix mesh/topology issues before running Palace.", + "output_type": "error", + "traceback": [ + "\u001b[31m---------------------------------------------------------------------------\u001b[39m", + "\u001b[31mRuntimeError\u001b[39m Traceback (most recent call last)", + "\u001b[36mCell\u001b[39m\u001b[36m \u001b[39m\u001b[32mIn[44]\u001b[39m\u001b[32m, line 14\u001b[39m\n\u001b[32m 10\u001b[39m transparent_groups=[\u001b[33m\"air__None\"\u001b[39m],\n\u001b[32m 11\u001b[39m exclude_expected_periodic=\u001b[38;5;28;01mFalse\u001b[39;00m,\n\u001b[32m 12\u001b[39m only_nonmanifold=\u001b[38;5;28;01mFalse\u001b[39;00m,\n\u001b[32m 13\u001b[39m )\n\u001b[32m---> \u001b[39m\u001b[32m14\u001b[39m \u001b[38;5;28;01mraise\u001b[39;00m RuntimeError(\u001b[33m\"Mesh topology validation failed. Fix mesh/topology issues before running Palace.\"\u001b[39m)\n", + "\u001b[31mRuntimeError\u001b[39m: Mesh topology validation failed. Fix mesh/topology issues before running Palace." + ] + } + ], + "source": [ + "# Validate topology before launching Palace.\n", + "topology_result = verify(mesh_file, config_file)\n", + "topology_ok = print_report(topology_result)\n", + "\n", + "if not topology_ok:\n", + " print(\"Topology validation failed; opening mesh viewer in debug mode (problem faces highlighted).\")\n", + " visualise_problems(\n", + " mesh_file,\n", + " topology_result,\n", + " transparent_groups=[\"air__None\"],\n", + " exclude_expected_periodic=False,\n", + " only_nonmanifold=False,\n", + " )\n", + " raise RuntimeError(\"Mesh topology validation failed. Fix mesh/topology issues before running Palace.\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "875f4bf6", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + " Running: /home/martin/.cache/palacetoolkit/runtime/palace-cpu-v0.1.2/bin/palace -np 16 /home/martin/Desktop/PalaceToolkit/docs/examples/dipole_antenna.json\n", + ">> /usr/bin/mpirun -n 16 /home/martin/.cache/palacetoolkit/runtime/palace-cpu-v0.1.2/bin/palace-x86_64.bin /home/martin/Desktop/PalaceToolkit/docs/examples/dipole_antenna.json\n", + "\n", + "_____________ _______\n", + "_____ __ \\____ __ /____ ____________\n", + "____ /_/ / __ ` / / __ ` / ___/ _ \\\n", + "___ _____/ /_/ / / /_/ / /__/ ___/\n", + " /__/ \\___,__/__/\\___,__/\\_____\\_____/\n", + "\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Output folder is not empty; program will overwrite content! (postpro/dipole_antenna)\n", + "Git changeset ID: v0.16.1-51-g4f2e2d97\n", + "Running with 16 MPI processes, 1 OpenMP thread\n", + "Device configuration: omp,cpu\n", + "Memory configuration: host-std\n", + "libCEED backend: /cpu/self/xsmm/blocked\n", + "\n", + "Removed 204 unmarked domain elements from the mesh\n", + "\n", + "Characteristic length and time scales:\n", + " Lc = 1.200e+01 m, tc = 4.003e+01 ns\n", + "Finished partitioning mesh into 16 subdomains\n", + "\n", + "Mesh curvature order: 1\n", + "Mesh bounding box:\n", + " (Xmin, Ymin, Zmin) = (-5.987e+00, -5.993e+00, -6.000e+00) m\n", + " (Xmax, Ymax, Zmax) = (+6.000e+00, +5.991e+00, +6.000e+00) m\n", + "\n", + "Parallel Mesh Stats:\n", + "\n", + " minimum average maximum total\n", + " vertices 85 123 181 1974\n", + " edges 609 722 856 11560\n", + " faces 1056 1136 1202 18176\n", + " elements 523 536 552 8587\n", + " neighbors 6 8 15\n", + "\n", + " minimum maximum\n", + " h 0.00323682 0.1219\n", + " kappa 1.10887 8.33158\n", + "\n", + "Estimated current per-rank memory usage is: Min. 50.2M, Max. 57.9M, Avg. 51.7M, Total 826.5M\n", + "Estimated current per-node memory usage is: Min. 828.7M, Max. 828.7M, Avg. 828.7M, Total 828.7M\n", + "\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Unknown PEC boundary attributes!\n", + "Solver will just ignore them!\n", + "Boundary attribute list: 2-3\n", + "\n", + "\n", + "Configuring Robin absorbing BC (order 2) at attributes:\n", + " 5-7\n", + "\n", + "Configuring Robin impedance BC for lumped ports at attributes:\n", + " 4: Rs = 2.500e+02 Ω/sq, n = (+0.0,-1.0,+0.0)\n", + "\n", + "Configuring lumped port circuit properties:\n", + " Index = 1: R = 5.000e+01 Ω\n", + "\n", + "Configuring lumped port excitation source term at attributes:\n", + " 4: Index = 1\n", + "\n", + "Computing adaptive fast frequency response for:\n", + "Excitation with index 1 has contributions from:\n", + " Lumped port 1\n", + "\n", + "Beginning PROM construction offline phase:\n", + " 61 points for frequency sweep over [2.500e+00, 4.000e+00] GHz\n", + "\n", + "Assembling system matrices, number of global unknowns:\n", + " H1 (p = 2): 13534, ND (p = 2): 59472, RT (p = 2): 80289\n", + " Operator assembly level: Partial\n", + " Mesh geometries:\n", + " Tetrahedron: P = 20, Q = 14 (quadrature order = 4)\n", + "\n", + "Assembling multigrid hierarchy:\n", + " Level 0 (p = 1): 11560 unknowns\n", + " Level 1 (p = 2): 59472 unknowns\n", + " Level 0 (auxiliary) (p = 1): 1974 unknowns\n", + " Level 1 (auxiliary) (p = 2): 13534 unknowns\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 4.908456e+00\n", + " 1 (restart 0) KSP residual norm 4.625142e+00\n", + " 2 (restart 0) KSP residual norm 3.693665e+00\n", + " 3 (restart 0) KSP residual norm 3.397942e+00\n", + " 4 (restart 0) KSP residual norm 3.281411e+00\n", + " 5 (restart 0) KSP residual norm 2.763416e+00\n", + " 6 (restart 0) KSP residual norm 2.648283e+00\n", + " 7 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(restart 0) KSP residual norm 2.198487e-03\n", + "489 (restart 0) KSP residual norm 2.189495e-03\n", + "490 (restart 0) KSP residual norm 2.183363e-03\n", + "491 (restart 0) KSP residual norm 2.181830e-03\n", + "492 (restart 0) KSP residual norm 2.179310e-03\n", + "493 (restart 0) KSP residual norm 2.175029e-03\n", + "494 (restart 0) KSP residual norm 2.173001e-03\n", + "495 (restart 0) KSP residual norm 2.168248e-03\n", + "496 (restart 0) KSP residual norm 2.154492e-03\n", + "497 (restart 0) KSP residual norm 2.147156e-03\n", + "498 (restart 0) KSP residual norm 2.145370e-03\n", + "499 (restart 0) KSP residual norm 2.143937e-03\n", + "500 (restart 1) KSP residual norm 2.139797e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.846e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 4.359e-04 (norm(b) = 4.908e+00)!\n", + "\n", + " Field energy E (5.241e-11 J) + H (2.834e-11 J) = 8.075e-11 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 4.667322e+00\n", + " 1 (restart 0) KSP residual norm 4.003093e+00\n", + " 2 (restart 0) KSP residual norm 3.986075e+00\n", + " 3 (restart 0) KSP residual norm 3.300390e+00\n", + " 4 (restart 0) KSP residual norm 2.874664e+00\n", + " 5 (restart 0) KSP residual norm 2.734341e+00\n", + " 6 (restart 0) KSP residual norm 2.491723e+00\n", + " 7 (restart 0) KSP residual norm 2.379064e+00\n", + " 8 (restart 0) KSP residual norm 2.369192e+00\n", + " 9 (restart 0) KSP residual norm 2.335476e+00\n", + " 10 (restart 0) KSP residual norm 2.318345e+00\n", + " 11 (restart 0) KSP residual norm 2.291365e+00\n", + " 12 (restart 0) KSP residual norm 2.109937e+00\n", + " 13 (restart 0) KSP residual norm 2.012018e+00\n", + " 14 (restart 0) KSP residual norm 1.799371e+00\n", + " 15 (restart 0) KSP residual norm 1.717196e+00\n", + " 16 (restart 0) KSP residual norm 1.686188e+00\n", + " 17 (restart 0) KSP 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norm 3.377330e-03\n", + "480 (restart 0) KSP residual norm 3.358939e-03\n", + "481 (restart 0) KSP residual norm 3.346056e-03\n", + "482 (restart 0) KSP residual norm 3.336691e-03\n", + "483 (restart 0) KSP residual norm 3.325123e-03\n", + "484 (restart 0) KSP residual norm 3.304744e-03\n", + "485 (restart 0) KSP residual norm 3.287081e-03\n", + "486 (restart 0) KSP residual norm 3.266644e-03\n", + "487 (restart 0) KSP residual norm 3.249841e-03\n", + "488 (restart 0) KSP residual norm 3.224411e-03\n", + "489 (restart 0) KSP residual norm 3.200111e-03\n", + "490 (restart 0) KSP residual norm 3.185060e-03\n", + "491 (restart 0) KSP residual norm 3.160961e-03\n", + "492 (restart 0) KSP residual norm 3.141377e-03\n", + "493 (restart 0) KSP residual norm 3.119183e-03\n", + "494 (restart 0) KSP residual norm 3.105424e-03\n", + "495 (restart 0) KSP residual norm 3.091941e-03\n", + "496 (restart 0) KSP residual norm 3.074458e-03\n", + "497 (restart 0) KSP residual norm 3.050273e-03\n", + "498 (restart 0) KSP residual norm 3.026924e-03\n", + "499 (restart 0) KSP residual norm 3.007883e-03\n", + "500 (restart 1) KSP residual norm 2.988428e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.854e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 6.403e-04 (norm(b) = 4.667e+00)!\n", + "\n", + " Field energy E (6.262e-11 J) + H (5.003e-11 J) = 1.127e-10 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 1.212777e+01\n", + " 1 (restart 0) KSP residual norm 5.524510e+00\n", + " 2 (restart 0) KSP residual norm 5.056689e+00\n", + " 3 (restart 0) KSP residual norm 3.319771e+00\n", + " 4 (restart 0) KSP residual norm 3.127160e+00\n", + " 5 (restart 0) KSP residual norm 2.873672e+00\n", + " 6 (restart 0) KSP residual norm 2.683210e+00\n", + " 7 (restart 0) KSP residual norm 2.401782e+00\n", + " 8 (restart 0) KSP residual norm 2.041717e+00\n", 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(5.638e-11 J) + H (4.143e-11 J) = 9.781e-11 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 9.978372e+00\n", + " 1 (restart 0) KSP residual norm 4.809221e+00\n", + " 2 (restart 0) KSP residual norm 3.432161e+00\n", + " 3 (restart 0) KSP residual norm 3.431397e+00\n", + " 4 (restart 0) KSP residual norm 3.327245e+00\n", + " 5 (restart 0) KSP residual norm 3.180405e+00\n", + " 6 (restart 0) KSP residual norm 2.986737e+00\n", + " 7 (restart 0) KSP residual norm 2.957026e+00\n", + " 8 (restart 0) KSP residual norm 2.941335e+00\n", + " 9 (restart 0) KSP residual norm 2.894734e+00\n", + " 10 (restart 0) KSP residual norm 2.820119e+00\n", + " 11 (restart 0) KSP residual norm 2.749176e+00\n", + " 12 (restart 0) KSP residual norm 2.514601e+00\n", + " 13 (restart 0) KSP residual norm 2.399035e+00\n", + " 14 (restart 0) KSP residual norm 2.234952e+00\n", + " 15 (restart 0) KSP residual norm 2.234719e+00\n", + " 16 (restart 0) KSP residual norm 2.226913e+00\n", + " 17 (restart 0) KSP residual norm 2.121409e+00\n", + " 18 (restart 0) KSP residual norm 2.105753e+00\n", + " 19 (restart 0) KSP residual norm 2.097320e+00\n", + " 20 (restart 0) KSP residual norm 1.930953e+00\n", + " 21 (restart 0) KSP residual norm 1.917806e+00\n", + " 22 (restart 0) KSP residual norm 1.627284e+00\n", + " 23 (restart 0) KSP residual norm 1.459247e+00\n", + " 24 (restart 0) KSP residual norm 1.406876e+00\n", + " 25 (restart 0) KSP residual norm 1.404618e+00\n", + " 26 (restart 0) KSP residual norm 1.321560e+00\n", + " 27 (restart 0) KSP residual norm 1.088992e+00\n", + " 28 (restart 0) KSP residual norm 1.053921e+00\n", + " 29 (restart 0) KSP residual norm 1.040823e+00\n", + " 30 (restart 0) KSP residual norm 8.468667e-01\n", + " 31 (restart 0) KSP residual norm 7.664121e-01\n", + " 32 (restart 0) KSP residual norm 6.298879e-01\n", + " 33 (restart 0) KSP residual norm 6.015914e-01\n", + " 34 (restart 0) KSP residual norm 5.677411e-01\n", + " 35 (restart 0) KSP residual norm 5.397759e-01\n", + " 36 (restart 0) KSP residual norm 5.125244e-01\n", + " 37 (restart 0) KSP residual norm 4.983524e-01\n", + " 38 (restart 0) KSP residual norm 4.975304e-01\n", + " 39 (restart 0) KSP residual norm 4.909073e-01\n", + " 40 (restart 0) KSP residual norm 4.531923e-01\n", + " 41 (restart 0) KSP residual norm 4.316259e-01\n", + " 42 (restart 0) KSP residual norm 4.186235e-01\n", + " 43 (restart 0) KSP residual norm 4.068139e-01\n", + " 44 (restart 0) KSP residual norm 3.894035e-01\n", + " 45 (restart 0) KSP residual norm 3.779375e-01\n", + " 46 (restart 0) KSP residual norm 3.657764e-01\n", + " 47 (restart 0) KSP residual norm 3.585287e-01\n", + " 48 (restart 0) KSP residual norm 3.572915e-01\n", + " 49 (restart 0) KSP residual norm 3.417569e-01\n", + " 50 (restart 0) KSP residual norm 3.150204e-01\n", + " 51 (restart 0) KSP residual norm 3.008418e-01\n", + " 52 (restart 0) KSP residual norm 2.939425e-01\n", + " 53 (restart 0) KSP residual norm 2.929507e-01\n", + " 54 (restart 0) KSP residual norm 2.922251e-01\n", + " 55 (restart 0) KSP residual norm 2.848084e-01\n", + " 56 (restart 0) KSP residual norm 2.785046e-01\n", + " 57 (restart 0) KSP residual norm 2.663570e-01\n", + " 58 (restart 0) KSP residual norm 2.608067e-01\n", + " 59 (restart 0) KSP residual norm 2.605882e-01\n", + " 60 (restart 0) KSP residual norm 2.599551e-01\n", + " 61 (restart 0) KSP residual norm 2.560183e-01\n", + " 62 (restart 0) KSP residual norm 2.490760e-01\n", + " 63 (restart 0) KSP residual norm 2.446377e-01\n", + " 64 (restart 0) KSP residual norm 2.416552e-01\n", + " 65 (restart 0) KSP residual norm 2.398009e-01\n", + " 66 (restart 0) KSP residual norm 2.387032e-01\n", + " 67 (restart 0) KSP residual norm 2.362706e-01\n", + " 68 (restart 0) KSP residual norm 2.330354e-01\n", + " 69 (restart 0) KSP residual norm 2.310510e-01\n", + " 70 (restart 0) KSP residual norm 2.296626e-01\n", + " 71 (restart 0) KSP residual norm 2.259860e-01\n", + " 72 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norm 1.463997e-01\n", + " 91 (restart 0) KSP residual norm 1.377250e-01\n", + " 92 (restart 0) KSP residual norm 1.360442e-01\n", + " 93 (restart 0) KSP residual norm 1.355922e-01\n", + " 94 (restart 0) KSP residual norm 1.342167e-01\n", + " 95 (restart 0) KSP residual norm 1.315540e-01\n", + " 96 (restart 0) KSP residual norm 1.301195e-01\n", + " 97 (restart 0) KSP residual norm 1.290682e-01\n", + " 98 (restart 0) KSP residual norm 1.255674e-01\n", + " 99 (restart 0) KSP residual norm 1.221282e-01\n", + "100 (restart 0) KSP residual norm 1.216590e-01\n", + "101 (restart 0) KSP residual norm 1.213032e-01\n", + "102 (restart 0) KSP residual norm 1.180090e-01\n", + "103 (restart 0) KSP residual norm 1.132831e-01\n", + "104 (restart 0) KSP residual norm 1.104528e-01\n", + "105 (restart 0) KSP residual norm 1.095200e-01\n", + "106 (restart 0) KSP residual norm 1.089859e-01\n", + "107 (restart 0) KSP residual norm 1.075547e-01\n", + "108 (restart 0) KSP residual norm 1.054886e-01\n", + "109 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norm 3.426095e-03\n", + "498 (restart 0) KSP residual norm 3.392503e-03\n", + "499 (restart 0) KSP residual norm 3.349260e-03\n", + "500 (restart 1) KSP residual norm 3.310736e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.841e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 3.318e-04 (norm(b) = 9.978e+00)!\n", + "\n", + "\n", + "Greedy iteration 2 (n = 6): ω* = 3.770e+00 GHz (9.481e+02), error = 5.294e-01, memory = 0/2\n", + " Field energy E (6.368e-11 J) + H (5.023e-11 J) = 1.139e-10 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 3.315475e+00\n", + " 1 (restart 0) KSP residual norm 3.142949e+00\n", + " 2 (restart 0) KSP residual norm 3.099254e+00\n", + " 3 (restart 0) KSP residual norm 2.800579e+00\n", + " 4 (restart 0) KSP residual norm 2.672184e+00\n", + " 5 (restart 0) KSP residual norm 2.442770e+00\n", + " 6 (restart 0) KSP 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(restart 0) KSP residual norm 8.219983e-03\n", + "488 (restart 0) KSP residual norm 8.186557e-03\n", + "489 (restart 0) KSP residual norm 8.160047e-03\n", + "490 (restart 0) KSP residual norm 8.145547e-03\n", + "491 (restart 0) KSP residual norm 8.130212e-03\n", + "492 (restart 0) KSP residual norm 8.122424e-03\n", + "493 (restart 0) KSP residual norm 8.118434e-03\n", + "494 (restart 0) KSP residual norm 8.109553e-03\n", + "495 (restart 0) KSP residual norm 8.101879e-03\n", + "496 (restart 0) KSP residual norm 8.094065e-03\n", + "497 (restart 0) KSP residual norm 8.085927e-03\n", + "498 (restart 0) KSP residual norm 8.076929e-03\n", + "499 (restart 0) KSP residual norm 8.049554e-03\n", + "500 (restart 1) KSP residual norm 8.031478e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.880e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 2.422e-03 (norm(b) = 3.315e+00)!\n", + "\n", + "\n", + "Greedy iteration 3 (n = 8): ω* = 2.956e+00 GHz (7.435e+02), error = 5.365e-01, memory = 0/2\n", + " Field energy E (5.798e-11 J) + H (3.971e-11 J) = 9.769e-11 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 3.685493e+00\n", + " 1 (restart 0) KSP residual norm 3.110068e+00\n", + " 2 (restart 0) KSP residual norm 3.073142e+00\n", + " 3 (restart 0) KSP residual norm 2.937809e+00\n", + " 4 (restart 0) KSP residual norm 2.904364e+00\n", + " 5 (restart 0) KSP residual norm 2.788847e+00\n", + " 6 (restart 0) KSP residual norm 2.771811e+00\n", + " 7 (restart 0) KSP residual norm 2.482205e+00\n", + " 8 (restart 0) KSP residual norm 2.427796e+00\n", + " 9 (restart 0) KSP residual norm 2.306896e+00\n", + " 10 (restart 0) KSP residual norm 2.277921e+00\n", + " 11 (restart 0) KSP residual norm 2.251721e+00\n", + " 12 (restart 0) KSP residual norm 2.084226e+00\n", + " 13 (restart 0) KSP residual norm 1.990086e+00\n", + " 14 (restart 0) KSP residual norm 1.913315e+00\n", + " 15 (restart 0) KSP residual norm 1.822868e+00\n", + " 16 (restart 0) KSP residual norm 1.711014e+00\n", + " 17 (restart 0) KSP residual norm 1.648560e+00\n", + " 18 (restart 0) KSP residual norm 1.624759e+00\n", + " 19 (restart 0) KSP residual norm 1.582972e+00\n", + " 20 (restart 0) KSP residual norm 1.566813e+00\n", + " 21 (restart 0) KSP residual norm 1.562068e+00\n", + " 22 (restart 0) KSP residual norm 1.523726e+00\n", + " 23 (restart 0) KSP residual norm 1.446603e+00\n", + " 24 (restart 0) KSP residual norm 1.418943e+00\n", + " 25 (restart 0) KSP residual norm 1.190547e+00\n", + " 26 (restart 0) KSP residual norm 1.050981e+00\n", + " 27 (restart 0) KSP residual norm 1.026450e+00\n", + " 28 (restart 0) KSP residual norm 1.024239e+00\n", + " 29 (restart 0) KSP residual norm 1.019214e+00\n", + " 30 (restart 0) KSP residual norm 1.005114e+00\n", + " 31 (restart 0) KSP residual norm 9.887957e-01\n", + " 32 (restart 0) KSP residual norm 8.640986e-01\n", + " 33 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Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 1.024e-03 (norm(b) = 3.475e+00)!\n", + "\n", + "\n", + "Greedy iteration 5 (n = 12): ω* = 2.717e+00 GHz (6.833e+02), error = 4.098e-01, memory = 0/2\n", + " Field energy E (5.697e-11 J) + H (3.585e-11 J) = 9.281e-11 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 3.134404e+02\n", + " 1 (restart 0) KSP residual norm 4.699427e+00\n", + " 2 (restart 0) KSP residual norm 3.722686e+00\n", + " 3 (restart 0) KSP residual norm 3.587797e+00\n", + " 4 (restart 0) KSP residual norm 3.222921e+00\n", + " 5 (restart 0) KSP residual norm 3.054139e+00\n", + " 6 (restart 0) KSP residual norm 3.036148e+00\n", + " 7 (restart 0) KSP residual norm 2.885394e+00\n", + " 8 (restart 0) KSP residual norm 2.814072e+00\n", + " 9 (restart 0) KSP residual norm 2.781211e+00\n", + " 10 (restart 0) KSP residual norm 2.646919e+00\n", + " 11 (restart 0) KSP residual norm 2.646896e+00\n", + " 12 (restart 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(restart 0) KSP residual norm 3.247267e-03\n", + "494 (restart 0) KSP residual norm 3.238415e-03\n", + "495 (restart 0) KSP residual norm 3.209966e-03\n", + "496 (restart 0) KSP residual norm 3.186145e-03\n", + "497 (restart 0) KSP residual norm 3.171935e-03\n", + "498 (restart 0) KSP residual norm 3.146951e-03\n", + "499 (restart 0) KSP residual norm 3.118430e-03\n", + "500 (restart 1) KSP residual norm 3.104563e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.772e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 9.905e-06 (norm(b) = 3.134e+02)!\n", + "\n", + "\n", + "Greedy iteration 6 (n = 14): ω* = 3.895e+00 GHz (9.797e+02), error = 4.252e-01, memory = 0/2\n", + " Field energy E (6.419e-11 J) + H (5.080e-11 J) = 1.150e-10 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 5.785474e+00\n", + " 1 (restart 0) KSP residual norm 5.311237e+00\n", + " 2 (restart 0) KSP residual norm 3.718181e+00\n", + " 3 (restart 0) KSP residual norm 3.281242e+00\n", + " 4 (restart 0) KSP residual norm 3.026308e+00\n", + " 5 (restart 0) KSP residual norm 2.997545e+00\n", + " 6 (restart 0) KSP residual norm 2.796987e+00\n", + " 7 (restart 0) KSP residual norm 2.629145e+00\n", + " 8 (restart 0) KSP residual norm 2.555089e+00\n", + " 9 (restart 0) KSP residual norm 2.475925e+00\n", + " 10 (restart 0) KSP residual norm 2.438839e+00\n", + " 11 (restart 0) KSP residual norm 2.376526e+00\n", + " 12 (restart 0) KSP residual norm 2.236860e+00\n", + " 13 (restart 0) KSP residual norm 1.956059e+00\n", + " 14 (restart 0) KSP residual norm 1.948862e+00\n", + " 15 (restart 0) KSP residual norm 1.913178e+00\n", + " 16 (restart 0) KSP residual norm 1.893563e+00\n", + " 17 (restart 0) KSP residual norm 1.646234e+00\n", + " 18 (restart 0) KSP residual norm 1.322978e+00\n", + " 19 (restart 0) KSP residual norm 1.310401e+00\n", + " 20 (restart 0) 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"GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.845e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 4.151e-04 (norm(b) = 5.785e+00)!\n", + "\n", + "\n", + "Greedy iteration 7 (n = 16): ω* = 3.635e+00 GHz (9.142e+02), error = 2.977e-01, memory = 0/2\n", + " Field energy E (6.083e-11 J) + H (4.695e-11 J) = 1.078e-10 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 6.885294e+00\n", + " 1 (restart 0) KSP residual norm 3.061044e+00\n", + " 2 (restart 0) KSP residual norm 2.717747e+00\n", + " 3 (restart 0) KSP residual norm 2.657757e+00\n", + " 4 (restart 0) KSP residual norm 2.656463e+00\n", + " 5 (restart 0) KSP residual norm 2.544635e+00\n", + " 6 (restart 0) KSP residual norm 2.537333e+00\n", + " 7 (restart 0) KSP residual norm 2.388377e+00\n", + " 8 (restart 0) KSP residual norm 2.278517e+00\n", + " 9 (restart 0) KSP residual norm 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norm 4.875860e-03\n", + "491 (restart 0) KSP residual norm 4.854315e-03\n", + "492 (restart 0) KSP residual norm 4.823996e-03\n", + "493 (restart 0) KSP residual norm 4.807719e-03\n", + "494 (restart 0) KSP residual norm 4.796917e-03\n", + "495 (restart 0) KSP residual norm 4.788091e-03\n", + "496 (restart 0) KSP residual norm 4.781559e-03\n", + "497 (restart 0) KSP residual norm 4.775962e-03\n", + "498 (restart 0) KSP residual norm 4.768621e-03\n", + "499 (restart 0) KSP residual norm 4.756898e-03\n", + "500 (restart 1) KSP residual norm 4.748059e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.855e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 6.896e-04 (norm(b) = 6.885e+00)!\n", + "\n", + "\n", + "Greedy iteration 8 (n = 18): ω* = 3.063e+00 GHz (7.705e+02), error = 5.044e-01, memory = 0/2\n", + " Field energy E (5.559e-11 J) + H (3.804e-11 J) = 9.363e-11 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 5.370889e+00\n", + " 1 (restart 0) KSP residual norm 3.986932e+00\n", + " 2 (restart 0) KSP residual norm 3.685441e+00\n", + " 3 (restart 0) KSP residual norm 3.477991e+00\n", + " 4 (restart 0) KSP residual norm 3.304459e+00\n", + " 5 (restart 0) KSP residual norm 3.060750e+00\n", + " 6 (restart 0) KSP residual norm 2.764812e+00\n", + " 7 (restart 0) KSP residual norm 2.716107e+00\n", + " 8 (restart 0) KSP residual norm 2.597904e+00\n", + " 9 (restart 0) KSP residual norm 2.200223e+00\n", + " 10 (restart 0) KSP residual norm 2.164960e+00\n", + " 11 (restart 0) KSP residual norm 2.137642e+00\n", + " 12 (restart 0) KSP residual norm 2.102357e+00\n", + " 13 (restart 0) KSP residual norm 2.054278e+00\n", + " 14 (restart 0) KSP residual norm 1.933965e+00\n", + " 15 (restart 0) KSP residual norm 1.760567e+00\n", + " 16 (restart 0) KSP residual norm 1.671655e+00\n", + " 17 (restart 0) KSP residual norm 1.432626e+00\n", + 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norm 3.111121e-03\n", + "499 (restart 0) KSP residual norm 3.106670e-03\n", + "500 (restart 1) KSP residual norm 3.103616e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.852e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 5.779e-04 (norm(b) = 5.371e+00)!\n", + "\n", + "\n", + "Greedy iteration 9 (n = 20): ω* = 3.932e+00 GHz (9.890e+02), error = 4.752e-01, memory = 0/2\n", + " Field energy E (6.445e-11 J) + H (5.137e-11 J) = 1.158e-10 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 2.885293e+00\n", + " 1 (restart 0) KSP residual norm 2.788323e+00\n", + " 2 (restart 0) KSP residual norm 2.768431e+00\n", + " 3 (restart 0) KSP residual norm 2.756715e+00\n", + " 4 (restart 0) KSP residual norm 2.730477e+00\n", + " 5 (restart 0) KSP residual norm 2.729107e+00\n", + " 6 (restart 0) KSP residual norm 2.563260e+00\n", + " 7 (restart 0) KSP 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2.896e+00 GHz (7.284e+02), error = 5.319e-01, memory = 0/2\n", + " Field energy E (4.967e-11 J) + H (2.927e-11 J) = 7.894e-11 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 5.636705e+00\n", + " 1 (restart 0) KSP residual norm 5.631694e+00\n", + " 2 (restart 0) KSP residual norm 2.770884e+00\n", + " 3 (restart 0) KSP residual norm 2.625368e+00\n", + " 4 (restart 0) KSP residual norm 2.542229e+00\n", + " 5 (restart 0) KSP residual norm 2.537824e+00\n", + " 6 (restart 0) KSP residual norm 2.493649e+00\n", + " 7 (restart 0) KSP residual norm 2.436468e+00\n", + " 8 (restart 0) KSP residual norm 2.404701e+00\n", + " 9 (restart 0) KSP residual norm 2.391418e+00\n", + " 10 (restart 0) KSP residual norm 2.374463e+00\n", + " 11 (restart 0) KSP residual norm 2.370799e+00\n", + " 12 (restart 0) KSP residual norm 2.262235e+00\n", + " 13 (restart 0) KSP residual norm 2.258909e+00\n", + " 14 (restart 0) KSP residual norm 2.229288e+00\n", + " 15 (restart 0) 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(restart 0) KSP residual norm 6.553022e-03\n", + "497 (restart 0) KSP residual norm 6.552790e-03\n", + "498 (restart 0) KSP residual norm 6.548103e-03\n", + "499 (restart 0) KSP residual norm 6.544692e-03\n", + "500 (restart 1) KSP residual norm 6.536161e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.866e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 1.160e-03 (norm(b) = 5.637e+00)!\n", + "\n", + "\n", + "Greedy iteration 11 (n = 24): ω* = 2.942e+00 GHz (7.400e+02), error = 4.153e-01, memory = 0/2\n", + " Field energy E (5.774e-11 J) + H (3.887e-11 J) = 9.661e-11 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 1.393030e+01\n", + " 1 (restart 0) KSP residual norm 5.143352e+00\n", + " 2 (restart 0) KSP residual norm 5.106965e+00\n", + " 3 (restart 0) KSP residual norm 3.541936e+00\n", + " 4 (restart 0) KSP residual norm 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did not converge, norm(Ax-b)/norm(b) = 6.332e-05 (norm(b) = 1.393e+01)!\n", + "\n", + "\n", + "Greedy iteration 12 (n = 26): ω* = 3.795e+00 GHz (9.544e+02), error = 5.830e-01, memory = 0/2\n", + " Field energy E (6.066e-11 J) + H (4.709e-11 J) = 1.077e-10 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 7.090763e+00\n", + " 1 (restart 0) KSP residual norm 6.421957e+00\n", + " 2 (restart 0) KSP residual norm 5.857330e+00\n", + " 3 (restart 0) KSP residual norm 5.719757e+00\n", + " 4 (restart 0) KSP residual norm 4.038698e+00\n", + " 5 (restart 0) KSP residual norm 3.418986e+00\n", + " 6 (restart 0) KSP residual norm 3.303737e+00\n", + " 7 (restart 0) KSP residual norm 2.715154e+00\n", + " 8 (restart 0) KSP residual norm 2.423523e+00\n", + " 9 (restart 0) KSP residual norm 2.348576e+00\n", + " 10 (restart 0) KSP residual norm 2.302448e+00\n", + " 11 (restart 0) KSP residual norm 2.207356e+00\n", + " 12 (restart 0) KSP residual norm 2.206958e+00\n", 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500 iterations (avg. reduction factor: 9.833e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 2.232e-04 (norm(b) = 6.613e+00)!\n", + "\n", + "\n", + "Greedy iteration 14 (n = 30): ω* = 3.781e+00 GHz (9.509e+02), error = 5.047e-01, memory = 0/2\n", + " Field energy E (6.183e-11 J) + H (4.822e-11 J) = 1.100e-10 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 3.847054e+00\n", + " 1 (restart 0) KSP residual norm 3.001100e+00\n", + " 2 (restart 0) KSP residual norm 2.765712e+00\n", + " 3 (restart 0) KSP residual norm 2.668458e+00\n", + " 4 (restart 0) KSP residual norm 2.434920e+00\n", + " 5 (restart 0) KSP residual norm 2.369162e+00\n", + " 6 (restart 0) KSP residual norm 2.048207e+00\n", + " 7 (restart 0) KSP residual norm 1.963765e+00\n", + " 8 (restart 0) KSP residual norm 1.920385e+00\n", + " 9 (restart 0) KSP residual norm 1.692792e+00\n", + " 10 (restart 0) KSP 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(restart 0) KSP residual norm 3.235277e-03\n", + "500 (restart 1) KSP residual norm 3.223952e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.855e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 6.574e-04 (norm(b) = 4.904e+00)!\n", + "\n", + "\n", + "Greedy iteration 16 (n = 34): ω* = 3.268e+00 GHz (8.219e+02), error = 3.060e-01, memory = 0/2\n", + " Field energy E (5.612e-11 J) + H (4.036e-11 J) = 9.649e-11 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 6.927284e+00\n", + " 1 (restart 0) KSP residual norm 5.987051e+00\n", + " 2 (restart 0) KSP residual norm 3.528936e+00\n", + " 3 (restart 0) KSP residual norm 3.470401e+00\n", + " 4 (restart 0) KSP residual norm 3.356675e+00\n", + " 5 (restart 0) KSP residual norm 3.088201e+00\n", + " 6 (restart 0) KSP residual norm 2.914239e+00\n", + " 7 (restart 0) KSP residual norm 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= 2.677e-01, memory = 0/2\n", + " Field energy E (6.289e-11 J) + H (4.929e-11 J) = 1.122e-10 J\n", + "\n", + " Residual norms for GMRES solve\n", + " 0 (restart 0) KSP residual norm 4.213537e+00\n", + " 1 (restart 0) KSP residual norm 4.051722e+00\n", + " 2 (restart 0) KSP residual norm 3.738487e+00\n", + " 3 (restart 0) KSP residual norm 3.409122e+00\n", + " 4 (restart 0) KSP residual norm 2.849761e+00\n", + " 5 (restart 0) KSP residual norm 2.768728e+00\n", + " 6 (restart 0) KSP residual norm 2.550283e+00\n", + " 7 (restart 0) KSP residual norm 2.381833e+00\n", + " 8 (restart 0) KSP residual norm 2.252575e+00\n", + " 9 (restart 0) KSP residual norm 2.177245e+00\n", + " 10 (restart 0) KSP residual norm 2.136067e+00\n", + " 11 (restart 0) KSP residual norm 2.059287e+00\n", + " 12 (restart 0) KSP residual norm 1.970446e+00\n", + " 13 (restart 0) KSP residual norm 1.939897e+00\n", + " 14 (restart 0) KSP residual norm 1.920261e+00\n", + " 15 (restart 0) KSP residual norm 1.902364e+00\n", 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norm 2.337945e-03\n", + "497 (restart 0) KSP residual norm 2.320577e-03\n", + "498 (restart 0) KSP residual norm 2.316121e-03\n", + "499 (restart 0) KSP residual norm 2.312110e-03\n", + "500 (restart 1) KSP residual norm 2.293181e-03\n", + "GMRES solver did NOT converge in 500 iterations (avg. reduction factor: 9.851e-01)\n", + "\n", + "\u001b[38;2;255;255;000m--> Warning!\u001b[0m\n", + "Linear solver did not converge, norm(Ax-b)/norm(b) = 5.442e-04 (norm(b) = 4.214e+00)!\n", + "\n", + "\n", + "Greedy iteration 18 (n = 38): ω* = 3.975e+00 GHz (9.997e+02), error = 5.595e-01, memory = 0/2\n", + " Field energy E (6.104e-11 J) + H (4.784e-11 J) = 1.089e-10 J\n", + "\n", + "Adaptive sampling reached maximum 20 frequency samples:\n", + " n = 40, error = 5.595e-01, tol = 1.000e-03, memory = 0/2\n", + " Sampled frequencies (GHz): 2.500e+00, 4.000e+00, 3.451e+00, 3.770e+00,\n", + " 2.956e+00, 3.202e+00, 2.717e+00, 3.895e+00,\n", + " 3.635e+00, 3.063e+00, 3.932e+00, 2.896e+00,\n", + " 2.942e+00, 3.795e+00, 2.627e+00, 3.781e+00,\n", + " 3.319e+00, 3.268e+00, 3.777e+00, 3.975e+00\n", + " Sample errors: inf, inf, 7.115e-01, 5.294e-01, 5.365e-01,\n", + " 4.525e-01, 4.098e-01, 4.252e-01, 2.977e-01, 5.044e-01,\n", + " 4.752e-01, 5.319e-01, 4.153e-01, 5.830e-01, 3.024e-01,\n", + " 5.047e-01, 4.060e-01, 3.060e-01, 2.677e-01, 5.595e-01\n", + " Total offline phase elapsed time: 2.76e+02 s\n", + "\n", + "Beginning fast frequency sweep online phase\n", + "\n", + "It 1/61: ω/2π = 2.500e+00 GHz (total elapsed time = 2.76e+02 s)\n", + "\n", + " Sol. ||E|| = 2.499976e+00\n", + " Field energy E (5.422e-11 J) + H (3.208e-11 J) = 8.630e-11 J\n", + " S[1][1] = -8.419e-02-3.477e-01i, |S[1][1]| = -8.929e+00, arg(S[1][1]) = -1.036e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 1\n", + "\n", + "It 2/61: ω/2π = 2.525e+00 GHz (total elapsed time = 2.76e+02 s)\n", + "\n", + " Sol. ||E|| = 2.512433e+00\n", + " Field energy E (5.447e-11 J) + H (3.261e-11 J) = 8.708e-11 J\n", + " S[1][1] = -8.663e-02-3.467e-01i, |S[1][1]| = -8.937e+00, arg(S[1][1]) = -1.040e+02\n", + "\n", + "It 3/61: ω/2π = 2.550e+00 GHz (total elapsed time = 2.77e+02 s)\n", + "\n", + " Sol. ||E|| = 2.529297e+00\n", + " Field energy E (5.490e-11 J) + H (3.330e-11 J) = 8.820e-11 J\n", + " S[1][1] = -8.903e-02-3.460e-01i, |S[1][1]| = -8.941e+00, arg(S[1][1]) = -1.044e+02\n", + "\n", + "It 4/61: ω/2π = 2.575e+00 GHz (total elapsed time = 2.77e+02 s)\n", + "\n", + " Sol. ||E|| = 2.550140e+00\n", + " Field energy E (5.552e-11 J) + H (3.417e-11 J) = 8.968e-11 J\n", + " S[1][1] = -9.143e-02-3.454e-01i, |S[1][1]| = -8.939e+00, arg(S[1][1]) = -1.048e+02\n", + "\n", + "It 5/61: ω/2π = 2.600e+00 GHz (total elapsed time = 2.78e+02 s)\n", + "\n", + " Sol. ||E|| = 2.573290e+00\n", + " Field energy E (5.629e-11 J) + H (3.517e-11 J) = 9.146e-11 J\n", + " S[1][1] = -9.386e-02-3.451e-01i, |S[1][1]| = -8.932e+00, arg(S[1][1]) = -1.052e+02\n", + "\n", + "It 6/61: ω/2π = 2.625e+00 GHz (total elapsed time = 2.78e+02 s)\n", + "\n", + " Sol. ||E|| = 2.595776e+00\n", + " Field energy E (5.714e-11 J) + H (3.622e-11 J) = 9.336e-11 J\n", + " S[1][1] = -9.639e-02-3.450e-01i, |S[1][1]| = -8.918e+00, arg(S[1][1]) = -1.056e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 6\n", + "\n", + "It 7/61: ω/2π = 2.650e+00 GHz (total elapsed time = 2.79e+02 s)\n", + "\n", + " Sol. ||E|| = 2.614492e+00\n", + " Field energy E (5.795e-11 J) + H (3.723e-11 J) = 9.517e-11 J\n", + " S[1][1] = -9.913e-02-3.450e-01i, |S[1][1]| = -8.899e+00, arg(S[1][1]) = -1.060e+02\n", + "\n", + "It 8/61: ω/2π = 2.675e+00 GHz (total elapsed time = 2.79e+02 s)\n", + "\n", + " Sol. ||E|| = 2.627991e+00\n", + " Field energy E (5.864e-11 J) + H (3.811e-11 J) = 9.675e-11 J\n", + " S[1][1] = -1.022e-01-3.452e-01i, |S[1][1]| = -8.874e+00, arg(S[1][1]) = -1.065e+02\n", + "\n", + "It 9/61: ω/2π = 2.700e+00 GHz (total elapsed time = 2.80e+02 s)\n", + "\n", + " Sol. ||E|| = 2.636952e+00\n", + " Field energy E (5.918e-11 J) + H (3.884e-11 J) = 9.802e-11 J\n", + " S[1][1] = -1.057e-01-3.452e-01i, |S[1][1]| = -8.850e+00, arg(S[1][1]) = -1.070e+02\n", + "\n", + "It 10/61: ω/2π = 2.725e+00 GHz (total elapsed time = 2.81e+02 s)\n", + "\n", + " Sol. ||E|| = 2.642698e+00\n", + " Field energy E (5.954e-11 J) + H (3.940e-11 J) = 9.894e-11 J\n", + " S[1][1] = -1.094e-01-3.447e-01i, |S[1][1]| = -8.834e+00, arg(S[1][1]) = -1.076e+02\n", + "\n", + "It 11/61: ω/2π = 2.750e+00 GHz (total elapsed time = 2.82e+02 s)\n", + "\n", + " Sol. ||E|| = 2.645284e+00\n", + " Field energy E (5.963e-11 J) + H (3.973e-11 J) = 9.936e-11 J\n", + " S[1][1] = -1.131e-01-3.438e-01i, |S[1][1]| = -8.828e+00, arg(S[1][1]) = -1.082e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 11\n", + "\n", + "It 12/61: ω/2π = 2.775e+00 GHz (total elapsed time = 2.83e+02 s)\n", + "\n", + " Sol. ||E|| = 2.643585e+00\n", + " Field energy E (5.936e-11 J) + H (3.972e-11 J) = 9.908e-11 J\n", + " S[1][1] = -1.163e-01-3.425e-01i, |S[1][1]| = -8.832e+00, arg(S[1][1]) = -1.088e+02\n", + "\n", + "It 13/61: ω/2π = 2.800e+00 GHz (total elapsed time = 2.83e+02 s)\n", + "\n", + " Sol. ||E|| = 2.638081e+00\n", + " Field energy E (5.878e-11 J) + H (3.939e-11 J) = 9.817e-11 J\n", + " S[1][1] = -1.191e-01-3.412e-01i, |S[1][1]| = -8.840e+00, arg(S[1][1]) = -1.092e+02\n", + "\n", + "It 14/61: ω/2π = 2.825e+00 GHz (total elapsed time = 2.84e+02 s)\n", + "\n", + " Sol. ||E|| = 2.632820e+00\n", + " Field energy E (5.812e-11 J) + H (3.895e-11 J) = 9.707e-11 J\n", + " S[1][1] = -1.216e-01-3.402e-01i, |S[1][1]| = -8.844e+00, arg(S[1][1]) = -1.097e+02\n", + "\n", + "It 15/61: ω/2π = 2.850e+00 GHz (total elapsed time = 2.85e+02 s)\n", + "\n", + " Sol. ||E|| = 2.633081e+00\n", + " Field energy E (5.765e-11 J) + H (3.869e-11 J) = 9.634e-11 J\n", + " S[1][1] = -1.241e-01-3.395e-01i, |S[1][1]| = -8.840e+00, arg(S[1][1]) = -1.101e+02\n", + "\n", + "It 16/61: ω/2π = 2.875e+00 GHz (total elapsed time = 2.86e+02 s)\n", + "\n", + " Sol. ||E|| = 2.641878e+00\n", + " Field energy E (5.756e-11 J) + H (3.879e-11 J) = 9.635e-11 J\n", + " S[1][1] = -1.267e-01-3.390e-01i, |S[1][1]| = -8.829e+00, arg(S[1][1]) = -1.105e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 16\n", + "\n", + "It 17/61: ω/2π = 2.900e+00 GHz (total elapsed time = 2.87e+02 s)\n", + "\n", + " Sol. ||E|| = 2.658938e+00\n", + " Field energy E (5.788e-11 J) + H (3.931e-11 J) = 9.719e-11 J\n", + " S[1][1] = -1.297e-01-3.384e-01i, |S[1][1]| = -8.817e+00, arg(S[1][1]) = -1.110e+02\n", + "\n", + "It 18/61: ω/2π = 2.925e+00 GHz (total elapsed time = 2.88e+02 s)\n", + "\n", + " Sol. ||E|| = 2.681309e+00\n", + " Field energy E (5.856e-11 J) + H (4.020e-11 J) = 9.876e-11 J\n", + " S[1][1] = -1.327e-01-3.375e-01i, |S[1][1]| = -8.810e+00, arg(S[1][1]) = -1.115e+02\n", + "\n", + "It 19/61: ω/2π = 2.950e+00 GHz (total elapsed time = 2.89e+02 s)\n", + "\n", + " Sol. ||E|| = 2.704708e+00\n", + " Field energy E (5.947e-11 J) + H (4.132e-11 J) = 1.008e-10 J\n", + " S[1][1] = -1.356e-01-3.365e-01i, |S[1][1]| = -8.807e+00, arg(S[1][1]) = -1.119e+02\n", + "\n", + "It 20/61: ω/2π = 2.975e+00 GHz (total elapsed time = 2.90e+02 s)\n", + "\n", + " Sol. ||E|| = 2.725781e+00\n", + " Field energy E (6.043e-11 J) + H (4.249e-11 J) = 1.029e-10 J\n", + " S[1][1] = -1.383e-01-3.355e-01i, |S[1][1]| = -8.804e+00, arg(S[1][1]) = -1.124e+02\n", + "\n", + "It 21/61: ω/2π = 3.000e+00 GHz (total elapsed time = 2.92e+02 s)\n", + "\n", + " Sol. ||E|| = 2.743637e+00\n", + " Field energy E (6.128e-11 J) + H (4.353e-11 J) = 1.048e-10 J\n", + " S[1][1] = -1.411e-01-3.346e-01i, |S[1][1]| = -8.798e+00, arg(S[1][1]) = -1.129e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 21\n", + "\n", + "It 22/61: ω/2π = 3.025e+00 GHz (total elapsed time = 2.93e+02 s)\n", + "\n", + " Sol. ||E|| = 2.758327e+00\n", + " Field energy E (6.191e-11 J) + H (4.437e-11 J) = 1.063e-10 J\n", + " S[1][1] = -1.443e-01-3.335e-01i, |S[1][1]| = -8.792e+00, arg(S[1][1]) = -1.134e+02\n", + "\n", + "It 23/61: ω/2π = 3.050e+00 GHz (total elapsed time = 2.94e+02 s)\n", + "\n", + " Sol. ||E|| = 2.768158e+00\n", + " Field energy E (6.225e-11 J) + H (4.493e-11 J) = 1.072e-10 J\n", + " S[1][1] = -1.475e-01-3.318e-01i, |S[1][1]| = -8.798e+00, arg(S[1][1]) = -1.140e+02\n", + "\n", + "It 24/61: ω/2π = 3.075e+00 GHz (total elapsed time = 2.95e+02 s)\n", + "\n", + " Sol. ||E|| = 2.769642e+00\n", + " Field energy E (6.222e-11 J) + H (4.517e-11 J) = 1.074e-10 J\n", + " S[1][1] = -1.503e-01-3.295e-01i, |S[1][1]| = -8.822e+00, arg(S[1][1]) = -1.145e+02\n", + "\n", + "It 25/61: ω/2π = 3.100e+00 GHz (total elapsed time = 2.97e+02 s)\n", + "\n", + " Sol. ||E|| = 2.759897e+00\n", + " Field energy E (6.179e-11 J) + H (4.500e-11 J) = 1.068e-10 J\n", + " S[1][1] = -1.522e-01-3.269e-01i, |S[1][1]| = -8.858e+00, arg(S[1][1]) = -1.150e+02\n", + "\n", + "It 26/61: ω/2π = 3.125e+00 GHz (total elapsed time = 2.98e+02 s)\n", + "\n", + " Sol. ||E|| = 2.739171e+00\n", + " Field energy E (6.096e-11 J) + H (4.442e-11 J) = 1.054e-10 J\n", + " S[1][1] = -1.533e-01-3.248e-01i, |S[1][1]| = -8.895e+00, arg(S[1][1]) = -1.153e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 26\n", + "\n", + "It 27/61: ω/2π = 3.150e+00 GHz (total elapsed time = 3.00e+02 s)\n", + "\n", + " Sol. ||E|| = 2.711758e+00\n", + " Field energy E (5.987e-11 J) + H (4.354e-11 J) = 1.034e-10 J\n", + " S[1][1] = -1.541e-01-3.233e-01i, |S[1][1]| = -8.920e+00, arg(S[1][1]) = -1.155e+02\n", + "\n", + "It 28/61: ω/2π = 3.175e+00 GHz (total elapsed time = 3.01e+02 s)\n", + "\n", + " Sol. ||E|| = 2.684312e+00\n", + " Field energy E (5.875e-11 J) + H (4.259e-11 J) = 1.013e-10 J\n", + " S[1][1] = -1.549e-01-3.225e-01i, |S[1][1]| = -8.929e+00, arg(S[1][1]) = -1.157e+02\n", + "\n", + "It 29/61: ω/2π = 3.200e+00 GHz (total elapsed time = 3.03e+02 s)\n", + "\n", + " Sol. ||E|| = 2.662640e+00\n", + " Field energy E (5.783e-11 J) + H (4.181e-11 J) = 9.964e-11 J\n", + " S[1][1] = -1.562e-01-3.219e-01i, |S[1][1]| = -8.927e+00, arg(S[1][1]) = -1.159e+02\n", + "\n", + "It 30/61: ω/2π = 3.225e+00 GHz (total elapsed time = 3.04e+02 s)\n", + "\n", + " Sol. ||E|| = 2.649522e+00\n", + " Field energy E (5.724e-11 J) + H (4.138e-11 J) = 9.862e-11 J\n", + " S[1][1] = -1.578e-01-3.214e-01i, |S[1][1]| = -8.922e+00, arg(S[1][1]) = -1.161e+02\n", + "\n", + "It 31/61: ω/2π = 3.250e+00 GHz (total elapsed time = 3.06e+02 s)\n", + "\n", + " Sol. ||E|| = 2.644603e+00\n", + " Field energy E (5.703e-11 J) + H (4.133e-11 J) = 9.836e-11 J\n", + " S[1][1] = -1.595e-01-3.206e-01i, |S[1][1]| = -8.921e+00, arg(S[1][1]) = -1.164e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 31\n", + "\n", + "It 32/61: ω/2π = 3.275e+00 GHz (total elapsed time = 3.07e+02 s)\n", + "\n", + " Sol. ||E|| = 2.645794e+00\n", + " Field energy E (5.717e-11 J) + H (4.164e-11 J) = 9.881e-11 J\n", + " S[1][1] = -1.611e-01-3.196e-01i, |S[1][1]| = -8.926e+00, arg(S[1][1]) = -1.168e+02\n", + "\n", + "It 33/61: ω/2π = 3.300e+00 GHz (total elapsed time = 3.09e+02 s)\n", + "\n", + " Sol. ||E|| = 2.651179e+00\n", + " Field energy E (5.758e-11 J) + H (4.222e-11 J) = 9.980e-11 J\n", + " S[1][1] = -1.624e-01-3.185e-01i, |S[1][1]| = -8.935e+00, arg(S[1][1]) = -1.170e+02\n", + "\n", + "It 34/61: ω/2π = 3.325e+00 GHz (total elapsed time = 3.11e+02 s)\n", + "\n", + " Sol. ||E|| = 2.659502e+00\n", + " Field energy E (5.815e-11 J) + H (4.296e-11 J) = 1.011e-10 J\n", + " S[1][1] = -1.634e-01-3.174e-01i, |S[1][1]| = -8.947e+00, arg(S[1][1]) = -1.172e+02\n", + "\n", + "It 35/61: ω/2π = 3.350e+00 GHz (total elapsed time = 3.12e+02 s)\n", + "\n", + " Sol. ||E|| = 2.668367e+00\n", + " Field energy E (5.874e-11 J) + H (4.370e-11 J) = 1.024e-10 J\n", + " S[1][1] = -1.640e-01-3.167e-01i, |S[1][1]| = -8.956e+00, arg(S[1][1]) = -1.174e+02\n", + "\n", + "It 36/61: ω/2π = 3.375e+00 GHz (total elapsed time = 3.14e+02 s)\n", + "\n", + " Sol. ||E|| = 2.673576e+00\n", + " Field energy E (5.913e-11 J) + H (4.420e-11 J) = 1.033e-10 J\n", + " S[1][1] = -1.644e-01-3.166e-01i, |S[1][1]| = -8.953e+00, arg(S[1][1]) = -1.174e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 36\n", + "\n", + "It 37/61: ω/2π = 3.400e+00 GHz (total elapsed time = 3.16e+02 s)\n", + "\n", + " Sol. ||E|| = 2.672481e+00\n", + " Field energy E (5.914e-11 J) + H (4.429e-11 J) = 1.034e-10 J\n", + " S[1][1] = -1.652e-01-3.172e-01i, |S[1][1]| = -8.931e+00, arg(S[1][1]) = -1.175e+02\n", + "\n", + "It 38/61: ω/2π = 3.425e+00 GHz (total elapsed time = 3.18e+02 s)\n", + "\n", + " Sol. ||E|| = 2.667373e+00\n", + " Field energy E (5.884e-11 J) + H (4.407e-11 J) = 1.029e-10 J\n", + " S[1][1] = -1.668e-01-3.180e-01i, |S[1][1]| = -8.896e+00, arg(S[1][1]) = -1.177e+02\n", + "\n", + "It 39/61: ω/2π = 3.450e+00 GHz (total elapsed time = 3.20e+02 s)\n", + "\n", + " Sol. ||E|| = 2.662682e+00\n", + " Field energy E (5.846e-11 J) + H (4.376e-11 J) = 1.022e-10 J\n", + " S[1][1] = -1.689e-01-3.185e-01i, |S[1][1]| = -8.861e+00, arg(S[1][1]) = -1.179e+02\n", + "\n", + "It 40/61: ω/2π = 3.475e+00 GHz (total elapsed time = 3.22e+02 s)\n", + "\n", + " Sol. ||E|| = 2.660020e+00\n", + " Field energy E (5.812e-11 J) + H (4.353e-11 J) = 1.016e-10 J\n", + " S[1][1] = -1.712e-01-3.187e-01i, |S[1][1]| = -8.832e+00, arg(S[1][1]) = -1.182e+02\n", + "\n", + "It 41/61: ω/2π = 3.500e+00 GHz (total elapsed time = 3.24e+02 s)\n", + "\n", + " Sol. ||E|| = 2.658974e+00\n", + " Field energy E (5.783e-11 J) + H (4.335e-11 J) = 1.012e-10 J\n", + " S[1][1] = -1.736e-01-3.185e-01i, |S[1][1]| = -8.808e+00, arg(S[1][1]) = -1.186e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 41\n", + "\n", + "It 42/61: ω/2π = 3.525e+00 GHz (total elapsed time = 3.26e+02 s)\n", + "\n", + " Sol. ||E|| = 2.660398e+00\n", + " Field energy E (5.761e-11 J) + H (4.325e-11 J) = 1.009e-10 J\n", + " S[1][1] = -1.759e-01-3.180e-01i, |S[1][1]| = -8.791e+00, arg(S[1][1]) = -1.189e+02\n", + "\n", + "It 43/61: ω/2π = 3.550e+00 GHz (total elapsed time = 3.28e+02 s)\n", + "\n", + " Sol. ||E|| = 2.666704e+00\n", + " Field energy E (5.753e-11 J) + H (4.331e-11 J) = 1.008e-10 J\n", + " S[1][1] = -1.780e-01-3.173e-01i, |S[1][1]| = -8.782e+00, arg(S[1][1]) = -1.193e+02\n", + "\n", + "It 44/61: ω/2π = 3.575e+00 GHz (total elapsed time = 3.30e+02 s)\n", + "\n", + " Sol. ||E|| = 2.680222e+00\n", + " Field energy E (5.768e-11 J) + H (4.360e-11 J) = 1.013e-10 J\n", + " S[1][1] = -1.798e-01-3.164e-01i, |S[1][1]| = -8.780e+00, arg(S[1][1]) = -1.196e+02\n", + "\n", + "It 45/61: ω/2π = 3.600e+00 GHz (total elapsed time = 3.32e+02 s)\n", + "\n", + " Sol. ||E|| = 2.702017e+00\n", + " Field energy E (5.811e-11 J) + H (4.416e-11 J) = 1.023e-10 J\n", + " S[1][1] = -1.813e-01-3.155e-01i, |S[1][1]| = -8.781e+00, arg(S[1][1]) = -1.199e+02\n", + "\n", + "It 46/61: ω/2π = 3.625e+00 GHz (total elapsed time = 3.35e+02 s)\n", + "\n", + " Sol. ||E|| = 2.731497e+00\n", + " Field energy E (5.880e-11 J) + H (4.498e-11 J) = 1.038e-10 J\n", + " S[1][1] = -1.823e-01-3.149e-01i, |S[1][1]| = -8.782e+00, arg(S[1][1]) = -1.201e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 46\n", + "\n", + "It 47/61: ω/2π = 3.650e+00 GHz (total elapsed time = 3.37e+02 s)\n", + "\n", + " Sol. ||E|| = 2.766494e+00\n", + " Field energy E (5.970e-11 J) + H (4.597e-11 J) = 1.057e-10 J\n", + " S[1][1] = -1.831e-01-3.147e-01i, |S[1][1]| = -8.775e+00, arg(S[1][1]) = -1.202e+02\n", + "\n", + "It 48/61: ω/2π = 3.675e+00 GHz (total elapsed time = 3.39e+02 s)\n", + "\n", + " Sol. ||E|| = 2.803650e+00\n", + " Field energy E (6.068e-11 J) + H (4.703e-11 J) = 1.077e-10 J\n", + " S[1][1] = -1.840e-01-3.151e-01i, |S[1][1]| = -8.757e+00, arg(S[1][1]) = -1.203e+02\n", + "\n", + "It 49/61: ω/2π = 3.700e+00 GHz (total elapsed time = 3.41e+02 s)\n", + "\n", + " Sol. ||E|| = 2.839173e+00\n", + " Field energy E (6.162e-11 J) + H (4.804e-11 J) = 1.097e-10 J\n", + " S[1][1] = -1.853e-01-3.159e-01i, |S[1][1]| = -8.725e+00, arg(S[1][1]) = -1.204e+02\n", + "\n", + "It 50/61: ω/2π = 3.725e+00 GHz (total elapsed time = 3.44e+02 s)\n", + "\n", + " Sol. ||E|| = 2.869874e+00\n", + " Field energy E (6.244e-11 J) + H (4.889e-11 J) = 1.113e-10 J\n", + " S[1][1] = -1.870e-01-3.170e-01i, |S[1][1]| = -8.683e+00, arg(S[1][1]) = -1.205e+02\n", + "\n", + "It 51/61: ω/2π = 3.750e+00 GHz (total elapsed time = 3.46e+02 s)\n", + "\n", + " Sol. ||E|| = 2.893821e+00\n", + " Field energy E (6.304e-11 J) + H (4.954e-11 J) = 1.126e-10 J\n", + " S[1][1] = -1.892e-01-3.180e-01i, |S[1][1]| = -8.635e+00, arg(S[1][1]) = -1.207e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 51\n", + "\n", + "It 52/61: ω/2π = 3.775e+00 GHz (total elapsed time = 3.49e+02 s)\n", + "\n", + " Sol. ||E|| = 2.910345e+00\n", + " Field energy E (6.342e-11 J) + H (4.997e-11 J) = 1.134e-10 J\n", + " S[1][1] = -1.918e-01-3.189e-01i, |S[1][1]| = -8.586e+00, arg(S[1][1]) = -1.210e+02\n", + "\n", + "It 53/61: ω/2π = 3.800e+00 GHz (total elapsed time = 3.51e+02 s)\n", + "\n", + " Sol. ||E|| = 2.920280e+00\n", + " Field energy E (6.359e-11 J) + H (5.022e-11 J) = 1.138e-10 J\n", + " S[1][1] = -1.947e-01-3.194e-01i, |S[1][1]| = -8.542e+00, arg(S[1][1]) = -1.214e+02\n", + "\n", + "It 54/61: ω/2π = 3.825e+00 GHz (total elapsed time = 3.54e+02 s)\n", + "\n", + " Sol. ||E|| = 2.926093e+00\n", + " Field energy E (6.367e-11 J) + H (5.037e-11 J) = 1.140e-10 J\n", + " S[1][1] = -1.974e-01-3.197e-01i, |S[1][1]| = -8.502e+00, arg(S[1][1]) = -1.217e+02\n", + "\n", + "It 55/61: ω/2π = 3.850e+00 GHz (total elapsed time = 3.56e+02 s)\n", + "\n", + " Sol. ||E|| = 2.930315e+00\n", + " Field energy E (6.375e-11 J) + H (5.052e-11 J) = 1.143e-10 J\n", + " S[1][1] = -2.001e-01-3.200e-01i, |S[1][1]| = -8.464e+00, arg(S[1][1]) = -1.220e+02\n", + "\n", + "It 56/61: ω/2π = 3.875e+00 GHz (total elapsed time = 3.59e+02 s)\n", + "\n", + " Sol. ||E|| = 2.933365e+00\n", + " Field energy E (6.386e-11 J) + H (5.069e-11 J) = 1.145e-10 J\n", + " S[1][1] = -2.028e-01-3.204e-01i, |S[1][1]| = -8.422e+00, arg(S[1][1]) = -1.223e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 56\n", + "\n", + "It 57/61: ω/2π = 3.900e+00 GHz (total elapsed time = 3.61e+02 s)\n", + "\n", + " Sol. ||E|| = 2.933320e+00\n", + " Field energy E (6.390e-11 J) + H (5.079e-11 J) = 1.147e-10 J\n", + " S[1][1] = -2.058e-01-3.211e-01i, |S[1][1]| = -8.372e+00, arg(S[1][1]) = -1.227e+02\n", + "\n", + "It 58/61: ω/2π = 3.925e+00 GHz (total elapsed time = 3.64e+02 s)\n", + "\n", + " Sol. ||E|| = 2.927844e+00\n", + " Field energy E (6.377e-11 J) + H (5.072e-11 J) = 1.145e-10 J\n", + " S[1][1] = -2.094e-01-3.218e-01i, |S[1][1]| = -8.315e+00, arg(S[1][1]) = -1.231e+02\n", + "\n", + "It 59/61: ω/2π = 3.950e+00 GHz (total elapsed time = 3.67e+02 s)\n", + "\n", + " Sol. ||E|| = 2.916375e+00\n", + " Field energy E (6.342e-11 J) + H (5.044e-11 J) = 1.139e-10 J\n", + " S[1][1] = -2.134e-01-3.221e-01i, |S[1][1]| = -8.259e+00, arg(S[1][1]) = -1.235e+02\n", + "\n", + "It 60/61: ω/2π = 3.975e+00 GHz (total elapsed time = 3.69e+02 s)\n", + "\n", + " Sol. ||E|| = 2.900670e+00\n", + " Field energy E (6.291e-11 J) + H (5.002e-11 J) = 1.129e-10 J\n", + " S[1][1] = -2.176e-01-3.220e-01i, |S[1][1]| = -8.209e+00, arg(S[1][1]) = -1.241e+02\n", + "\n", + "It 61/61: ω/2π = 4.000e+00 GHz (total elapsed time = 3.72e+02 s)\n", + "\n", + " Sol. ||E|| = 2.883650e+00\n", + " Field energy E (6.236e-11 J) + H (4.957e-11 J) = 1.119e-10 J\n", + " S[1][1] = -2.219e-01-3.214e-01i, |S[1][1]| = -8.167e+00, arg(S[1][1]) = -1.246e+02\n", + "\n", + " Wrote fields to disk (Paraview) at step 61\n", + "\n", + "Completed 0 iterations of adaptive mesh refinement (AMR):\n", + " Indicator norm = 6.903e-01, global unknowns = 59472\n", + " Max. iterations = 0, tol. = 1.000e-02\n", + "\n", + "Estimated peak per-rank memory usage is: Min. 125.3M, Max. 709.6M, Avg. 166.1M, Total 2.6G\n", + "Estimated peak per-node memory usage is: Min. 2.6G, Max. 2.6G, Avg. 2.6G, Total 2.6G\n", + "\n", + "Elapsed Time Report (s) Min. Max. Avg.\n", + "==============================================================\n", + "Initialization 0.015 0.046 0.044\n", + " Mesh Preprocessing 0.027 0.050 0.028\n", + "Operator Construction 0.543 59.483 55.789\n", + "Linear Solve 76.789 76.978 76.880\n", + " Setup 1.642 1.643 1.643\n", + " Preconditioner 175.953 176.539 176.333\n", + " Coarse Solve 18.740 19.399 18.951\n", + "PROM Construction 0.340 0.350 0.344\n", + "PROM Solve 0.020 0.022 0.021\n", + "Estimation 0.022 0.024 0.023\n", + " Construction 0.032 0.032 0.032\n", + " Solve 1.225 1.226 1.226\n", + "Postprocessing 0.142 74.947 4.818\n", + " Far Fields 23.056 23.068 23.061\n", + " Paraview 1.275 17.150 16.157\n", + "Disk IO 0.023 0.025 0.024\n", + "--------------------------------------------------------------\n", + "Total 375.870 375.889 375.880\n", + "\n", + "Peak Memory Per-Node Total Total HWM\n", + "==============================================================\n", + "Initialization 76.6M 76.6M 76.6M\n", + " Mesh Preprocessing 45.7M 45.7M 122.3M\n", + "Operator Construction 99.7M 99.7M 222.0M\n", + "Linear Solve 104.0M 104.0M 326.0M\n", + " Setup 207.9M 207.9M 533.8M\n", + " Preconditioner 47.8M 47.8M 581.6M\n", + " Coarse Solve 706.5M 706.5M 1.3G\n", + "PROM Construction 812.0K 812.0K 1.3G\n", + "PROM Solve 0.0K 0.0K 1.3G\n", + "Estimation 2.2M 2.2M 1.3G\n", + " Construction 111.5M 111.5M 1.4G\n", + " Solve 0.0K 0.0K 1.4G\n", + "Postprocessing 577.0M 577.0M 1.9G\n", + " Far Fields 0.0K 0.0K 1.9G\n", + " Paraview 0.0K 0.0K 1.9G\n", + "Disk IO 5.5M 5.5M 1.9G\n", + "--------------------------------------------------------------\n", + "Total 2.2G 2.2G 2.2G\n", + "\n" + ] + } + ], + "source": [ + "run_palace(config_file=config_file, num_procs=16)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "f1205290", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", 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" ] }, "metadata": {}, @@ -244,13 +11296,20 @@ } ], "source": [ - "view_mesh(mesh_file, transparent_groups=[\"air\"])" + "# S parameters. Return the frequency where the minimum is reached.\n", + "from pathlib import Path\n", + "from palacetoolkit.postpro import s_params\n", + "\n", + "notebook_dir = Path().resolve()\n", + "postpro_dir = notebook_dir / \"postpro\" / \"dipole_antenna\"\n", + " \n", + "f = s_params(str(postpro_dir / \"port-S.csv\"))" ] } ], "metadata": { "kernelspec": { - "display_name": ".venv (3.12.3)", + "display_name": ".venv", "language": "python", "name": "python3" }, diff --git a/docs/examples/patch.config b/docs/examples/patch.config index 1731b24..594a7aa 100644 --- a/docs/examples/patch.config +++ b/docs/examples/patch.config @@ -68,7 +68,7 @@ "Driven": { "MinFreq": 2.5, "MaxFreq": 4, - "FreqStep": 0.0025, + "FreqStep": 0.025, "SaveStep": 5, "AdaptiveTol": 0.001 }, diff --git a/docs/examples/patch_antenna.ipynb b/docs/examples/patch_antenna.ipynb index 016c946..9b7ef9d 100644 --- a/docs/examples/patch_antenna.ipynb +++ b/docs/examples/patch_antenna.ipynb @@ -20,7 +20,7 @@ }, { "cell_type": "code", - "execution_count": 1, + "execution_count": 13, "id": "9437354e", "metadata": { "execution": { @@ -79,8 +79,7 @@ "- l2 : Notch length along x-axis, specified as a scalar in meters. \n", "- w2 : Notch width along x-axis, specified as a scalar in meters. \n", "- w3 : Strip line width along y-axis, specified as a scalar in meters.\n", - "- air_height : Air box height along z-axis, specified as a scalar in meters. \n", - "- air_margin : Air box margin along x and y axes, specified as a scalar in meters.\n", + "- airsphere_radius : Air sphere radius, specified as a scalar in meters.\n", "- freq : Simulation frequency in GHz, specified as a scalar.\n", "- filename : Output mesh filename, specified as a string.\n", "- eps_r: relative permittivity of the substrate\n", @@ -90,7 +89,7 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": null, "id": "4049c4db", "metadata": { "execution": { @@ -135,9 +134,8 @@ "port_impedance: float = 50.0\n", "wavelength = 3e8 / (freq * 1e9)\n", "\n", - "# Air box\n", - "air_height: float = wavelength\n", - "air_margin: float = wavelength / 2\n", + "# Air sphere\n", + "airsphere_radius: float = wavelength\n", "\n", "# Filename where the mesh is loadeds\n", "filename = \"patch_antenna.msh\"" @@ -162,7 +160,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 15, "id": "e6a08089", "metadata": { "execution": { @@ -206,13 +204,13 @@ "\n", "Patch Design: We combine the main patch and the feed line, including an inset to help with impedance matching.\n", "Excitation: A lumped port is created and positioned to feed the antenna.\n", - "Domain Setup: We enclose the entire structure in an \"air box,\" which defines the simulation region (the radiation space).\n", + "Domain Setup: We enclose the entire structure in an \"air sphere,\" which defines the simulation region (the radiation space).\n", "Finalizing: We use boolean operations (fragmenting) to ensure all components are properly connected and recognized as a single cohesive model by the solver." ] }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 16, "id": "474cc986", "metadata": { "execution": { @@ -241,14 +239,6 @@ } ], "source": [ - "# Total domain bounds\n", - "total_xmin = -l1/2 - air_margin\n", - "total_xmax = l1/2 + air_margin\n", - "total_ymin = -w1/2 - air_margin\n", - "total_ymax = w1/2 + air_margin\n", - "total_zmin = -air_height/2\n", - "total_zmax = h + air_height/2\n", - "\n", "substrate = kernel.addBox(-l1/2, -w1/2, 0, l1, w1, h)\n", "\n", "# Ground plane\n", @@ -280,12 +270,10 @@ "kernel.rotate([(2, lumped_port)], -l1/2, 0, 0, 0, 1, 0, -math.pi/2)\n", "kernel.synchronize()\n", "\n", - "air_box = kernel.addBox(\n", - " total_xmin, total_ymin, total_zmin,\n", - " total_xmax - total_xmin,\n", - " total_ymax - total_ymin,\n", - " total_zmax - total_zmin\n", - ")\n", + "def create_air_sphere(airsphere_radius: float) -> int:\n", + " return kernel.addSphere(0.0, 0.0, 0.0, airsphere_radius)\n", + "\n", + "air_sphere = create_air_sphere(airsphere_radius)\n", "kernel.synchronize()" ] }, @@ -308,7 +296,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 17, "id": "fdbadb7b", "metadata": { "execution": { @@ -331,194 +319,179 @@ "name": "stdout", "output_type": "stream", "text": [ - " Physical group 'air_box' (dim=3): pg=1, tags=[2] \n", + " Physical group 'air_sphere' (dim=3): pg=1, tags=[2] \n", " Physical group 'substrate' (dim=3): pg=2, tags=[1]\n", " Physical group 'top_conductor' (dim=2): pg=3, tags=[8]\n", " Physical group 'ground_plane' (dim=2): pg=4, tags=[7]\n", " Physical group 'lumped_port' (dim=2): pg=5, tags=[9]\n", - " Physical group 'air_box__None' (dim=2): pg=6, tags=[16, 17, 18, 19, 20, 21]\n", - " Physical group 'air_box__substrate' (dim=2): pg=7, tags=[10, 11, 13, 15, 14, 12]\n", - " ppw_near=400 ppw_far=7\n", - " SizeMax=0.0130 transition=0.0227\n", + " Physical group 'air_sphere__None' (dim=2): pg=6, tags=[16]\n", + " Physical group 'air_sphere__substrate' (dim=2): pg=7, tags=[10, 11, 13, 15, 14, 12]\n", + " ppw_near=400 ppw_far=5\n", + " SizeMax=0.0182 transition=0.0227\n", " global: 15 curves, SizeMin=0.0002\n", "Info : Meshing 1D...\n", "Info : [ 0%] Meshing curve 45 (Line)\n", "Info : [ 10%] Meshing curve 46 (Line)\n", "Info : [ 10%] Meshing curve 47 (Line)\n", "Info : [ 10%] Meshing curve 48 (Line)\n", - "Info : [ 10%] Meshing curve 49 (Line)\n", + "Info : [ 20%] Meshing curve 49 (Line)\n", "Info : [ 20%] Meshing curve 50 (Line)\n", "Info : [ 20%] Meshing curve 51 (Line)\n", - "Info : [ 20%] Meshing curve 52 (Line)\n", - "Info : [ 20%] Meshing curve 53 (Line)\n", + "Info : [ 30%] Meshing curve 52 (Line)\n", + "Info : [ 30%] Meshing curve 53 (Line)\n", "Info : [ 30%] Meshing curve 54 (Line)\n", - "Info : [ 30%] Meshing curve 55 (Line)\n", - "Info : [ 30%] Meshing curve 56 (Line)\n", - "Info : [ 30%] Meshing curve 57 (Line)\n", - "Info : [ 40%] Meshing curve 58 (Line)\n", - "Info : [ 40%] Meshing curve 59 (Line)\n", - "Info : [ 40%] Meshing curve 60 (Line)\n", - "Info : [ 40%] Meshing curve 61 (Line)\n", - "Info : [ 50%] Meshing curve 62 (Line)\n", - "Info : [ 50%] Meshing curve 63 (Line)\n", - "Info : [ 50%] Meshing curve 64 (Line)\n", - "Info : [ 50%] Meshing curve 65 (Line)\n", - "Info : [ 60%] Meshing curve 66 (Line)\n", - "Info : [ 60%] Meshing curve 67 (Line)\n", - "Info : [ 60%] Meshing curve 68 (Line)\n", - "Info : [ 60%] Meshing curve 69 (Line)\n", - "Info : [ 70%] Meshing curve 70 (Line)\n", - "Info : [ 70%] Meshing curve 71 (Line)\n", - "Info : [ 70%] Meshing curve 72 (Line)\n", - "Info : [ 70%] Meshing curve 73 (Line)\n", - "Info : [ 80%] Meshing curve 74 (Line)\n", - "Info : [ 80%] Meshing curve 75 (Line)\n", - "Info : [ 80%] Meshing curve 76 (Line)\n", - "Info : [ 80%] Meshing curve 77 (Line)\n", - "Info : [ 90%] Meshing curve 78 (Line)\n", - "Info : [ 90%] Meshing curve 79 (Line)\n", - "Info : [ 90%] Meshing curve 80 (Line)\n", - "Info : [ 90%] Meshing curve 81 (Line)\n", - "Info : [100%] Meshing curve 82 (Line)\n", - "Info : [100%] Meshing curve 83 (Line)\n", - "Info : [100%] Meshing curve 84 (Line)\n", - "Info : [100%] Meshing curve 85 (Line)\n", - "Info : Done meshing 1D (Wall 0.230892s, CPU 0.212348s)\n", + "Info : [ 40%] Meshing curve 55 (Line)\n", + "Info : [ 40%] Meshing curve 56 (Line)\n", + "Info : [ 40%] Meshing curve 57 (Line)\n", + "Info : [ 50%] Meshing curve 58 (Line)\n", + "Info : [ 50%] Meshing curve 59 (Line)\n", + "Info : [ 50%] Meshing curve 60 (Line)\n", + "Info : [ 60%] Meshing curve 61 (Line)\n", + "Info : [ 60%] Meshing curve 62 (Line)\n", + "Info : [ 60%] Meshing curve 63 (Line)\n", + "Info : [ 60%] Meshing curve 64 (Line)\n", + "Info : [ 70%] Meshing curve 65 (Line)\n", + "Info : [ 70%] Meshing curve 66 (Line)\n", + "Info : [ 70%] Meshing curve 67 (Line)\n", + "Info : [ 80%] Meshing curve 68 (Line)\n", + "Info : [ 80%] Meshing curve 69 (Line)\n", + "Info : [ 80%] Meshing curve 70 (Line)\n", + "Info : [ 90%] Meshing curve 71 (Line)\n", + "Info : [ 90%] Meshing curve 72 (Line)\n", + "Info : [100%] Meshing curve 74 (Circle)\n", + "Info : [100%] Meshing curve 76 (Line)\n", + "Info : Done meshing 1D (Wall 0.251096s, CPU 0.252727s)\n", "Info : Meshing 2D...\n", "Info : [ 0%] Meshing surface 7 (Plane, MeshAdapt)\n", - "Info : [ 10%] Meshing surface 8 (Plane, MeshAdapt)\n", - "Info : [ 20%] Meshing surface 9 (Plane, MeshAdapt)\n", - "Info : [ 30%] Meshing surface 10 (Plane, MeshAdapt)\n", - "Info : [ 30%] Meshing surface 11 (Plane, MeshAdapt)\n", - "Info : [ 40%] Meshing surface 12 (Plane, MeshAdapt)\n", - "Info : [ 50%] Meshing surface 13 (Plane, MeshAdapt)\n", - "Info : [ 50%] Meshing surface 14 (Plane, MeshAdapt)\n", - "Info : [ 60%] Meshing surface 15 (Plane, MeshAdapt)\n", - "Info : [ 70%] Meshing surface 16 (Plane, MeshAdapt)\n", - "Info : [ 70%] Meshing surface 17 (Plane, MeshAdapt)\n", - "Info : [ 80%] Meshing surface 18 (Plane, MeshAdapt)\n", - "Info : [ 90%] Meshing surface 19 (Plane, MeshAdapt)\n", - "Info : [ 90%] Meshing surface 20 (Plane, MeshAdapt)\n", - "Info : [100%] Meshing surface 21 (Plane, MeshAdapt)\n", - "Info : Done meshing 2D (Wall 0.381529s, CPU 0.380286s)\n", + "Info : [ 20%] Meshing surface 8 (Plane, MeshAdapt)\n", + "Info : [ 30%] Meshing surface 9 (Plane, MeshAdapt)\n", + "Info : [ 40%] Meshing surface 10 (Plane, MeshAdapt)\n", + "Info : [ 50%] Meshing surface 11 (Plane, MeshAdapt)\n", + "Info : [ 60%] Meshing surface 12 (Plane, MeshAdapt)\n", + "Info : [ 70%] Meshing surface 13 (Plane, MeshAdapt)\n", + "Info : [ 80%] Meshing surface 14 (Plane, MeshAdapt)\n", + "Info : [ 90%] Meshing surface 15 (Plane, MeshAdapt)\n", + "Info : [100%] Meshing surface 16 (Sphere, MeshAdapt)\n", + "Info : Done meshing 2D (Wall 0.654817s, CPU 0.654852s)\n", "Info : Meshing 3D...\n", "Info : 3D Meshing 2 volumes with 1 connected component\n", - "Info : Tetrahedrizing 5100 nodes...\n", - "Info : Done tetrahedrizing 5108 nodes (Wall 0.0573707s, CPU 0.057804s)\n", + "Info : Tetrahedrizing 4699 nodes...\n", + "Info : Done tetrahedrizing 4707 nodes (Wall 0.0349412s, CPU 0.034146s)\n", "Info : Reconstructing mesh...\n", "Info : - Creating surface mesh\n", "Info : - Identifying boundary edges\n", "Info : - Recovering boundary\n", - "Info : Done reconstructing mesh (Wall 0.0972451s, CPU 0.097004s)\n", + "Info : Done reconstructing mesh (Wall 0.0644304s, CPU 0.064077s)\n", "Info : Found volume 2\n", "Info : Found volume 1\n", - "Info : It. 0 - 0 nodes created - worst tet radius 6.98378 (nodes removed 0 0)\n", - "Info : It. 500 - 500 nodes created - worst tet radius 1.8719 (nodes removed 0 0)\n", - "Info : It. 1000 - 1000 nodes created - worst tet radius 1.57766 (nodes removed 0 0)\n", - "Info : It. 1500 - 1500 nodes created - worst tet radius 1.29901 (nodes removed 0 0)\n", - "Info : It. 2000 - 2000 nodes created - worst tet radius 1.19067 (nodes removed 0 0)\n", - "Info : It. 2500 - 2500 nodes created - worst tet radius 1.15209 (nodes removed 0 0)\n", - "Info : It. 3000 - 3000 nodes created - worst tet radius 1.04992 (nodes removed 0 0)\n", - "Info : It. 3500 - 3500 nodes created - worst tet radius 1.00129 (nodes removed 0 0)\n", - "Info : 3D refinement terminated (8617 nodes total):\n", - "Info : - 3 Delaunay cavities modified for star shapeness\n", + "Info : It. 0 - 0 nodes created - worst tet radius 22.4868 (nodes removed 0 0)\n", + "Info : It. 500 - 500 nodes created - worst tet radius 1.94582 (nodes removed 0 0)\n", + "Info : It. 1000 - 1000 nodes created - worst tet radius 1.51406 (nodes removed 0 0)\n", + "Info : It. 1500 - 1500 nodes created - worst tet radius 1.33027 (nodes removed 0 0)\n", + "Info : It. 2000 - 2000 nodes created - worst tet radius 1.25292 (nodes removed 0 0)\n", + "Info : It. 2500 - 2500 nodes created - worst tet radius 1.14336 (nodes removed 0 0)\n", + "Info : It. 3000 - 3000 nodes created - worst tet radius 1.08182 (nodes removed 0 0)\n", + "Info : It. 3500 - 3500 nodes created - worst tet radius 1.02741 (nodes removed 0 0)\n", + "Info : 3D refinement terminated (8526 nodes total):\n", + "Info : - 0 Delaunay cavities modified for star shapeness\n", "Info : - 0 nodes could not be inserted\n", - "Info : - 49457 tetrahedra created in 0.187936 sec. (263159 tets/s)\n", + "Info : - 45820 tetrahedra created in 0.17213 sec. (266193 tets/s)\n", "Info : 0 node relocations\n", - "Info : Done meshing 3D (Wall 0.366915s, CPU 0.368009s)\n", + "Info : Done meshing 3D (Wall 0.304236s, CPU 0.303958s)\n", "Info : Optimizing mesh...\n", "Info : Optimizing volume 1\n", - "Info : Optimization starts (volume = 4.68e-06) with worst = 0.00612292 / average = 0.668891:\n", - "Info : 0.00 < quality < 0.10 : 49 elements\n", - "Info : 0.10 < quality < 0.20 : 165 elements\n", - "Info : 0.20 < quality < 0.30 : 307 elements\n", - "Info : 0.30 < quality < 0.40 : 595 elements\n", - "Info : 0.40 < quality < 0.50 : 1714 elements\n", - "Info : 0.50 < quality < 0.60 : 2962 elements\n", - "Info : 0.60 < quality < 0.70 : 3221 elements\n", - "Info : 0.70 < quality < 0.80 : 3225 elements\n", - "Info : 0.80 < quality < 0.90 : 3011 elements\n", - "Info : 0.90 < quality < 1.00 : 1497 elements\n", - "Info : 474 edge swaps, 11 node relocations (volume = 4.68e-06): worst = 0.200945 / average = 0.683435 (Wall 0.0038532s, CPU 0.003907s)\n", - "Info : 483 edge swaps, 15 node relocations (volume = 4.68e-06): worst = 0.200945 / average = 0.683556 (Wall 0.0047943s, CPU 0.00488s)\n", + "Info : Optimization starts (volume = 4.68e-06) with worst = 0.00812265 / average = 0.606544:\n", + "Info : 0.00 < quality < 0.10 : 32 elements\n", + "Info : 0.10 < quality < 0.20 : 103 elements\n", + "Info : 0.20 < quality < 0.30 : 252 elements\n", + "Info : 0.30 < quality < 0.40 : 666 elements\n", + "Info : 0.40 < quality < 0.50 : 1737 elements\n", + "Info : 0.50 < quality < 0.60 : 2185 elements\n", + "Info : 0.60 < quality < 0.70 : 2006 elements\n", + "Info : 0.70 < quality < 0.80 : 1616 elements\n", + "Info : 0.80 < quality < 0.90 : 1061 elements\n", + "Info : 0.90 < quality < 1.00 : 416 elements\n", + "Info : 291 edge swaps, 10 node relocations (volume = 4.68e-06): worst = 0.146028 / average = 0.618604 (Wall 0.00247542s, CPU 0.002505s)\n", + "Info : 307 edge swaps, 14 node relocations (volume = 4.68e-06): worst = 0.158684 / average = 0.618847 (Wall 0.00340584s, CPU 0.003446s)\n", + "Info : 312 edge swaps, 15 node relocations (volume = 4.68e-06): worst = 0.158684 / average = 0.618932 (Wall 0.00431361s, CPU 0.004392s)\n", "Info : No ill-shaped tets in the mesh :-)\n", "Info : 0.00 < quality < 0.10 : 0 elements\n", - "Info : 0.10 < quality < 0.20 : 0 elements\n", - "Info : 0.20 < quality < 0.30 : 20 elements\n", - "Info : 0.30 < quality < 0.40 : 604 elements\n", - "Info : 0.40 < quality < 0.50 : 1714 elements\n", - "Info : 0.50 < quality < 0.60 : 2971 elements\n", - "Info : 0.60 < quality < 0.70 : 3213 elements\n", - "Info : 0.70 < quality < 0.80 : 3247 elements\n", - "Info : 0.80 < quality < 0.90 : 3038 elements\n", - "Info : 0.90 < quality < 1.00 : 1510 elements\n", + "Info : 0.10 < quality < 0.20 : 6 elements\n", + "Info : 0.20 < quality < 0.30 : 86 elements\n", + "Info : 0.30 < quality < 0.40 : 708 elements\n", + "Info : 0.40 < quality < 0.50 : 1706 elements\n", + "Info : 0.50 < quality < 0.60 : 2167 elements\n", + "Info : 0.60 < quality < 0.70 : 2025 elements\n", + "Info : 0.70 < quality < 0.80 : 1630 elements\n", + "Info : 0.80 < quality < 0.90 : 1091 elements\n", + "Info : 0.90 < quality < 1.00 : 410 elements\n", "Info : Optimizing volume 2\n", - "Info : Optimization starts (volume = 0.00209525) with worst = 0.00834787 / average = 0.679352:\n", - "Info : 0.00 < quality < 0.10 : 111 elements\n", - "Info : 0.10 < quality < 0.20 : 358 elements\n", - "Info : 0.20 < quality < 0.30 : 547 elements\n", - "Info : 0.30 < quality < 0.40 : 945 elements\n", - "Info : 0.40 < quality < 0.50 : 2285 elements\n", - "Info : 0.50 < quality < 0.60 : 5394 elements\n", - "Info : 0.60 < quality < 0.70 : 7087 elements\n", - "Info : 0.70 < quality < 0.80 : 7471 elements\n", - "Info : 0.80 < quality < 0.90 : 5938 elements\n", - "Info : 0.90 < quality < 1.00 : 2575 elements\n", - "Info : 922 edge swaps, 43 node relocations (volume = 0.00209525): worst = 0.0561531 / average = 0.69422 (Wall 0.0108975s, CPU 0.010873s)\n", - "Info : 936 edge swaps, 55 node relocations (volume = 0.00209525): worst = 0.136046 / average = 0.694289 (Wall 0.0136934s, CPU 0.013727s)\n", - "Info : 940 edge swaps, 60 node relocations (volume = 0.00209525): worst = 0.136046 / average = 0.694374 (Wall 0.0161598s, CPU 0.016232s)\n", + "Info : Optimization starts (volume = 0.0250859) with worst = 0.00744245 / average = 0.697084:\n", + "Info : 0.00 < quality < 0.10 : 126 elements\n", + "Info : 0.10 < quality < 0.20 : 377 elements\n", + "Info : 0.20 < quality < 0.30 : 620 elements\n", + "Info : 0.30 < quality < 0.40 : 1438 elements\n", + "Info : 0.40 < quality < 0.50 : 2825 elements\n", + "Info : 0.50 < quality < 0.60 : 4542 elements\n", + "Info : 0.60 < quality < 0.70 : 5712 elements\n", + "Info : 0.70 < quality < 0.80 : 7527 elements\n", + "Info : 0.80 < quality < 0.90 : 8726 elements\n", + "Info : 0.90 < quality < 1.00 : 3853 elements\n", + "Info : 1010 edge swaps, 74 node relocations (volume = 0.0250859): worst = 0.102764 / average = 0.711736 (Wall 0.00947273s, CPU 0.00954s)\n", + "Info : 1053 edge swaps, 90 node relocations (volume = 0.0250859): worst = 0.105237 / average = 0.712008 (Wall 0.0122022s, CPU 0.012309s)\n", + "Info : 1056 edge swaps, 97 node relocations (volume = 0.0250859): worst = 0.105237 / average = 0.712065 (Wall 0.0146912s, CPU 0.014834s)\n", "Info : No ill-shaped tets in the mesh :-)\n", "Info : 0.00 < quality < 0.10 : 0 elements\n", - "Info : 0.10 < quality < 0.20 : 45 elements\n", - "Info : 0.20 < quality < 0.30 : 25 elements\n", - "Info : 0.30 < quality < 0.40 : 917 elements\n", - "Info : 0.40 < quality < 0.50 : 2280 elements\n", - "Info : 0.50 < quality < 0.60 : 5392 elements\n", - "Info : 0.60 < quality < 0.70 : 7094 elements\n", - "Info : 0.70 < quality < 0.80 : 7561 elements\n", - "Info : 0.80 < quality < 0.90 : 6037 elements\n", - "Info : 0.90 < quality < 1.00 : 2547 elements\n", - "Info : Done optimizing mesh (Wall 0.0451886s, CPU 0.04548s)\n", - "Info : 8617 nodes 59462 elements\n", + "Info : 0.10 < quality < 0.20 : 47 elements\n", + "Info : 0.20 < quality < 0.30 : 43 elements\n", + "Info : 0.30 < quality < 0.40 : 1489 elements\n", + "Info : 0.40 < quality < 0.50 : 2804 elements\n", + "Info : 0.50 < quality < 0.60 : 4519 elements\n", + "Info : 0.60 < quality < 0.70 : 5708 elements\n", + "Info : 0.70 < quality < 0.80 : 7622 elements\n", + "Info : 0.80 < quality < 0.90 : 8810 elements\n", + "Info : 0.90 < quality < 1.00 : 3849 elements\n", + "Info : Done optimizing mesh (Wall 0.0388298s, CPU 0.039108s)\n", + "Info : 8526 nodes 55041 elements\n", "Info : Optimizing mesh (Netgen)...\n", "Info : Optimizing volume 1\n", - "Info : CalcLocalH: 4982 Points 16331 Elements 8650 Surface Elements \n", + "Info : CalcLocalH: 3265 Points 9836 Elements 5952 Surface Elements \n", "Info : Remove Illegal Elements \n", - "Info : 235 illegal tets \n", + "Info : 188 illegal tets \n", "Info : SplitImprove \n", - "Info : badmax = 52.1934 \n", - "Info : 36 splits performed \n", + "Info : badmax = 193.075 \n", + "Info : 25 splits performed \n", "Info : SwapImprove \n", - "Info : 38 swaps performed \n", + "Info : 23 swaps performed \n", "Info : SwapImprove2 \n", - "Info : 2 swaps performed \n", - "Info : 165 illegal tets \n", + "Info : 0 swaps performed \n", + "Info : 150 illegal tets \n", "Info : SplitImprove \n", - "Info : badmax = 1426.55 \n", - "Info : 36 splits performed \n", + "Info : badmax = 193.075 \n", + "Info : 29 splits performed \n", "Info : SwapImprove \n", - "Info : 14 swaps performed \n", - "Info : SwapImprove2 \n", "Info : 9 swaps performed \n", - "Info : 66 illegal tets \n", + "Info : SwapImprove2 \n", + "Info : 3 swaps performed \n", + "Info : 84 illegal tets \n", "Info : SplitImprove \n", - "Info : badmax = 3173.75 \n", - "Info : 19 splits performed \n", + "Info : badmax = 3349.48 \n", + "Info : 23 splits performed \n", "Info : SwapImprove \n", - "Info : 3 swaps performed \n", + "Info : 8 swaps performed \n", "Info : SwapImprove2 \n", "Info : 2 swaps performed \n", - "Info : 19 illegal tets \n", + "Info : 25 illegal tets \n", "Info : SplitImprove \n", - "Info : badmax = 1562.36 \n", - "Info : 7 splits performed \n", + "Info : badmax = 1865.02 \n", + "Info : 8 splits performed \n", "Info : SwapImprove \n", - "Info : 1 swaps performed \n", + "Info : 2 swaps performed \n", "Info : SwapImprove2 \n", - "Info : 0 swaps performed \n", - "Info : 5 illegal tets \n", + "Info : 1 swaps performed \n", + "Info : 6 illegal tets \n", "Info : SplitImprove \n", - "Info : badmax = 448.247 \n", + "Info : badmax = 594.692 \n", "Info : 2 splits performed \n", "Info : SwapImprove \n", "Info : 0 swaps performed \n", @@ -527,164 +500,124 @@ "Info : 0 illegal tets \n", "Info : Volume Optimization \n", "Info : CombineImprove \n", - "Info : 25 elements combined \n", + "Info : 24 elements combined \n", "Info : ImproveMesh \n", - "Info : Total badness = 30327.4 \n", - "Info : Total badness = 28186.4 \n", + "Info : Total badness = 21690.8 \n", + "Info : Total badness = 19601.8 \n", "Info : SplitImprove \n", - "Info : badmax = 92.0926 \n", - "Info : 0 splits performed \n", + "Info : badmax = 139.997 \n", + "Info : 2 splits performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 28186.4 \n", - "Info : Total badness = 27998.3 \n", + "Info : Total badness = 19621.5 \n", + "Info : Total badness = 19538.2 \n", "Info : SwapImprove \n", - "Info : 860 swaps performed \n", + "Info : 471 swaps performed \n", "Info : SwapImprove2 \n", "Info : 0 swaps performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 26353.1 \n", - "Info : Total badness = 25988.3 \n", + "Info : Total badness = 18641.1 \n", + "Info : Total badness = 18449.8 \n", "Info : CombineImprove \n", - "Info : 2 elements combined \n", + "Info : 3 elements combined \n", "Info : ImproveMesh \n", - "Info : Total badness = 25962 \n", - "Info : Total badness = 25951.4 \n", + "Info : Total badness = 18413 \n", + "Info : Total badness = 18406.2 \n", "Info : SplitImprove \n", - "Info : badmax = 51.0927 \n", - "Info : 0 splits performed \n", + "Info : badmax = 85.9382 \n", + "Info : 2 splits performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 25951.4 \n", - "Info : Total badness = 25951.2 \n", + "Info : Total badness = 18421.1 \n", + "Info : Total badness = 18420.4 \n", "Info : SwapImprove \n", - "Info : 165 swaps performed \n", + "Info : 118 swaps performed \n", "Info : SwapImprove2 \n", "Info : 0 swaps performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 25829.2 \n", - "Info : Total badness = 25742.2 \n", + "Info : Total badness = 18286.8 \n", + "Info : Total badness = 18193.4 \n", "Info : CombineImprove \n", - "Info : 0 elements combined \n", + "Info : 1 elements combined \n", "Info : ImproveMesh \n", - "Info : Total badness = 25742.2 \n", - "Info : Total badness = 25740.8 \n", + "Info : Total badness = 18175.4 \n", + "Info : Total badness = 18171.9 \n", "Info : SplitImprove \n", - "Info : badmax = 51.4205 \n", + "Info : badmax = 85.9345 \n", "Info : 0 splits performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 25740.8 \n", - "Info : Total badness = 25740.7 \n", + "Info : Total badness = 18171.9 \n", + "Info : Total badness = 18171.6 \n", "Info : SwapImprove \n", - "Info : 78 swaps performed \n", + "Info : 48 swaps performed \n", "Info : SwapImprove2 \n", "Info : 0 swaps performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 25680.6 \n", - "Info : Total badness = 25642.7 \n", + "Info : Total badness = 18115.3 \n", + "Info : Total badness = 18076.7 \n", "Info : Optimizing volume 2\n", - "Info : CalcLocalH: 7962 Points 31901 Elements 10192 Surface Elements \n", + "Info : CalcLocalH: 8239 Points 34891 Elements 9390 Surface Elements \n", "Info : Remove Illegal Elements \n", - "Info : 371 illegal tets \n", - "Info : SplitImprove \n", - "Info : badmax = 140.348 \n", - "Info : 59 splits performed \n", - "Info : SwapImprove \n", - "Info : 67 swaps performed \n", - "Info : SwapImprove2 \n", - "Info : 3 swaps performed \n", - "Info : 226 illegal tets \n", - "Info : SplitImprove \n", - "Info : badmax = 140.348 \n", - "Info : 51 splits performed \n", - "Info : SwapImprove \n", - "Info : 18 swaps performed \n", - "Info : SwapImprove2 \n", - "Info : 3 swaps performed \n", - "Info : 101 illegal tets \n", - "Info : SplitImprove \n", - "Info : badmax = 140.348 \n", - "Info : 23 splits performed \n", - "Info : SwapImprove \n", - "Info : 9 swaps performed \n", - "Info : SwapImprove2 \n", - "Info : 0 swaps performed \n", - "Info : 38 illegal tets \n", - "Info : SplitImprove \n", - "Info : badmax = 140.348 \n", - "Info : 11 splits performed \n", - "Info : SwapImprove \n", - "Info : 1 swaps performed \n", - "Info : SwapImprove2 \n", - "Info : 0 swaps performed \n", - "Info : 6 illegal tets \n", - "Info : SplitImprove \n", - "Info : badmax = 140.348 \n", - "Info : 2 splits performed \n", - "Info : SwapImprove \n", - "Info : 0 swaps performed \n", - "Info : SwapImprove2 \n", - "Info : 0 swaps performed \n", "Info : 0 illegal tets \n", "Info : Volume Optimization \n", "Info : CombineImprove \n", - "Info : 124 elements combined \n", + "Info : 155 elements combined \n", "Info : ImproveMesh \n", - "Info : Total badness = 53285.9 \n", - "Info : Total badness = 49148.9 \n", + "Info : Total badness = 56096.5 \n", + "Info : Total badness = 51380.3 \n", "Info : SplitImprove \n", - "Info : badmax = 76.023 \n", - "Info : 4 splits performed \n", + "Info : badmax = 169.505 \n", + "Info : 2 splits performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 49180.1 \n", - "Info : Total badness = 48611.8 \n", + "Info : Total badness = 51393.6 \n", + "Info : Total badness = 50786.2 \n", "Info : SwapImprove \n", - "Info : 1773 swaps performed \n", + "Info : 1971 swaps performed \n", "Info : SwapImprove2 \n", "Info : 0 swaps performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 45369.5 \n", - "Info : Total badness = 44382.1 \n", + "Info : Total badness = 47199.7 \n", + "Info : Total badness = 46140.1 \n", "Info : CombineImprove \n", - "Info : 15 elements combined \n", + "Info : 34 elements combined \n", "Info : ImproveMesh \n", - "Info : Total badness = 44227 \n", - "Info : Total badness = 44146.3 \n", + "Info : Total badness = 45834.6 \n", + "Info : Total badness = 45726.7 \n", "Info : SplitImprove \n", - "Info : badmax = 45.361 \n", - "Info : 3 splits performed \n", + "Info : badmax = 59.4225 \n", + "Info : 0 splits performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 44168.6 \n", - "Info : Total badness = 44152.4 \n", + "Info : Total badness = 45726.7 \n", + "Info : Total badness = 45707.4 \n", "Info : SwapImprove \n", - "Info : 369 swaps performed \n", + "Info : 360 swaps performed \n", "Info : SwapImprove2 \n", "Info : 0 swaps performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 43929.2 \n", - "Info : Total badness = 43713.4 \n", + "Info : Total badness = 45379.9 \n", + "Info : Total badness = 45154.1 \n", "Info : CombineImprove \n", - "Info : 2 elements combined \n", + "Info : 8 elements combined \n", "Info : ImproveMesh \n", - "Info : Total badness = 43696.5 \n", - "Info : Total badness = 43682.7 \n", + "Info : Total badness = 45094.7 \n", + "Info : Total badness = 45075.3 \n", "Info : SplitImprove \n", - "Info : badmax = 38.6212 \n", + "Info : badmax = 58.4755 \n", "Info : 0 splits performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 43682.7 \n", - "Info : Total badness = 43680.8 \n", + "Info : Total badness = 45075.3 \n", + "Info : Total badness = 45071.8 \n", "Info : SwapImprove \n", - "Info : 128 swaps performed \n", + "Info : 114 swaps performed \n", "Info : SwapImprove2 \n", "Info : 0 swaps performed \n", "Info : ImproveMesh \n", - "Info : Total badness = 43609.5 \n", - "Info : Total badness = 43535.6 \n", - "Info : Done optimizing mesh (Wall 1.56133s, CPU 1.56534s)\n", + "Info : Total badness = 45007.5 \n", + "Info : Total badness = 44932.4 \n", + "Info : Done optimizing mesh (Wall 1.36355s, CPU 1.37004s)\n", "Info : Writing 'patch_antenna.msh'...\n", - "Mesh saved to patch_antenna.msh\n", - "Info : Done writing 'patch_antenna.msh'\n", - " Nodes: 8702\n", - " Elements: 58353\n", + "Mesh saved to patch_antenna.mshInfo : Done writing 'patch_antenna.msh'\n", + "\n", + " Nodes: 8394\n", + " Elements: 52651\n", "Info : Writing 'patch_antenna.msh'...\n", "Info : Done writing 'patch_antenna.msh'\n" ] @@ -693,7 +626,7 @@ "source": [ "# Define the entities which later will become the physical groups.\n", "entities = [\n", - " Entity(\"air_box\", dim = 3, mesh_order = 2, btype = \"dielectric\", tags = [air_box], loss_tan = 0.0, eps_r = 1.0, mu_r = 1.0),\n", + " Entity(\"air_sphere\", dim = 3, mesh_order = 2, btype = \"dielectric\", tags = [air_sphere], loss_tan = 0.0, eps_r = 1.0, mu_r = 1.0),\n", " Entity(\"substrate\", dim = 3, mesh_order = 1, btype = \"dielectric\", tags = [substrate], loss_tan = loss_tan, eps_r = eps_r, mu_r = mu_r),\n", " Entity(\"top_conductor\", dim = 2, mesh_order= 1, btype = \"pec\", tags = [top_conductor[0][1]]),\n", " Entity(\"ground_plane\", dim = 2, mesh_order = 1, btype = \"pec\", tags = [ground_plane]),\n", @@ -708,19 +641,20 @@ "refine_near_surfaces(entities[2].dimtags + entities[-1].dimtags, \n", " wavelength, \n", " ppw_near=400, \n", - " ppw_far=7, \n", + " ppw_far=5, \n", + " transition_distance=wavelength/4,\n", " set_as_background=True)\n", "\n", - "# Mesh sizes\n", - "mesh_sizes = {\n", - " \"substrate\": wavelength / 12,\n", - " \"air_box\": wavelength / 4,\n", - " \"lumped_port\": wavelength / 150,\n", - " \"ground_plane\" : wavelength / 10,\n", - " \"top_conductor\": wavelength / 50\n", - "}\n", + "# # Mesh sizes\n", + "# mesh_sizes = {\n", + "# \"substrate\": wavelength / 12,\n", + "# \"air_sphere\": wavelength / 4,\n", + "# \"lumped_port\": wavelength / 150,\n", + "# \"ground_plane\" : wavelength / 10,\n", + "# \"top_conductor\": wavelength / 50\n", + "# }\n", "\n", - "generate_3d_mesh(entities, mesh_sizes, filename, optimize=True)\n", + "generate_3d_mesh(entities, output_file=filename, optimize=True)\n", "gmsh.option.setNumber(\"Mesh.MshFileVersion\", 2.2)\n", "gmsh.write(filename)\n", "gmsh.finalize()" @@ -745,7 +679,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 18, "id": "3c212d13", "metadata": { "execution": { @@ -769,11 +703,11 @@ "output_type": "stream", "text": [ "Loading mesh file: patch_antenna.msh\n", - "Groups to render transparent: air_box__None\n", + "Groups to render transparent: air_sphere__None\n", "\n", "Mesh loaded successfully with 2 cell blocks\n", - "Found 10192 triangles total\n", - "Physical group tags in mesh: {3: 'top_conductor', 4: 'ground_plane', 5: 'lumped_port', 6: 'air_box__None', 7: 'air_box__substrate'}\n" + "Found 9390 triangles total\n", + "Physical group tags in mesh: {3: 'top_conductor', 4: 'ground_plane', 5: 'lumped_port', 6: 'air_sphere__None', 7: 'air_sphere__substrate'}\n" ] }, { @@ -792,7 +726,7 @@ "</script>\n", "<script>\n", "var container = document.querySelector('.content');\n", - "var base64Str = 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";\n", + "var base64Str = 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";\n", "\n", "OfflineLocalView.load(container, { base64Str });\n", "</script>\n", @@ -809,7 +743,7 @@ } ], "source": [ - "view_mesh(filename, transparent_groups= \"air_box__None\")" + "view_mesh(filename, transparent_groups= \"air_sphere__None\")" ] }, { @@ -838,7 +772,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 19, "id": "8a378602", "metadata": { "execution": { @@ -862,7 +796,7 @@ "# Sweep de simulación \n", "freq_min: float = 2.5\n", "freq_max: float = 4\n", - "freq_step: float = 0.0025\n", + "freq_step: float = 0.025\n", "\n", "solver_order: int = 2" ] @@ -887,7 +821,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 20, "id": "9d7b7f83", "metadata": {}, "outputs": [ @@ -921,8 +855,8 @@ " 'Postprocessing': {'FarField': {'Attributes': [6], 'NSample': 16000}}},\n", " 'Solver': {'Order': 2,\n", " 'Device': 'CPU',\n", - " 'Driven': {'MinFreq': 2,\n", - " 'MaxFreq': 5,\n", + " 'Driven': {'MinFreq': 2.5,\n", + " 'MaxFreq': 4,\n", " 'FreqStep': 0.025,\n", " 'SaveStep': 5,\n", " 'AdaptiveTol': 0.001},\n", @@ -932,7 +866,7 @@ " 'MaxIts': 500}}}" ] }, - "execution_count": 8, + "execution_count": 20, "metadata": {}, "output_type": "execute_result" } @@ -961,7 +895,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 21, "id": "b60b1c59", "metadata": {}, "outputs": [ @@ -987,33 +921,33 @@ "Memory configuration: host-std\n", "libCEED backend: /cpu/self/xsmm/blocked\n", "\n", - "Added 2167 duplicate vertices for interior boundaries in the mesh\n", - "Added 5149 duplicate boundary elements for interior boundaries in the mesh\n", + "Added 1324 duplicate vertices for interior boundaries in the mesh\n", + "Added 3457 duplicate boundary elements for interior boundaries in the mesh\n", "\n", "Characteristic length and time scales:\n", - " Lc = 1.509e-01 m, tc = 5.034e-01 ns\n", + " Lc = 3.636e-01 m, tc = 1.213e+00 ns\n", "Finished partitioning mesh into 16 subdomains\n", "\n", "Mesh curvature order: 1\n", "Mesh bounding box:\n", - " (Xmin, Ymin, Zmin) = (-7.545e-02, -7.545e-02, -4.545e-02) m\n", - " (Xmax, Ymax, Zmax) = (+7.545e-02, +7.545e-02, +4.675e-02) m\n", + " (Xmin, Ymin, Zmin) = (-1.818e-01, -1.816e-01, -1.818e-01) m\n", + " (Xmax, Ymax, Zmax) = (+1.818e-01, +1.818e-01, +1.818e-01) m\n", "\n", "Parallel Mesh Stats:\n", "\n", " minimum average maximum total\n", - " vertices 589 679 841 10869\n", - " edges 3675 3994 4341 63909\n", - " faces 5953 6260 6568 100166\n", - " elements 2863 2945 3033 47123\n", - " neighbors 4 7 12\n", + " vertices 440 607 766 9718\n", + " edges 3030 3576 4053 57228\n", + " faces 5191 5615 5994 89850\n", + " elements 2587 2646 2724 42337\n", + " neighbors 4 8 14\n", "\n", " minimum maximum\n", - " h 0.00109226 0.151906\n", - " kappa 1.06222 14.1403\n", + " h 0.000466594 0.0894992\n", + " kappa 1.06349 18.2999\n", "\n", - "Estimated current per-rank memory usage is: Min. 52.1M, Max. 82.2M, Avg. 54.3M, Total 869.1M\n", - "Estimated current per-node memory usage is: Min. 871.3M, Max. 871.3M, Avg. 871.3M, Total 871.3M\n", + "Estimated current per-rank memory usage is: Min. 51.3M, Max. 78.4M, Avg. 53.9M, Total 863.1M\n", + "Estimated current per-node memory usage is: Min. 865.6M, Max. 865.6M, Avg. 865.6M, Total 865.6M\n", "\n", "Configuring Robin absorbing BC (order 2) at attributes:\n", " 6\n", @@ -1035,2641 +969,2835 @@ " Lumped port 1\n", "\n", "Beginning PROM construction offline phase:\n", - " 121 points for frequency sweep over [2.000e+00, 5.000e+00] GHz\n", + " 61 points for frequency sweep over [2.500e+00, 4.000e+00] GHz\n", "\n", "Assembling system matrices, number of global unknowns:\n", - " H1 (p = 2): 74778, ND (p = 2): 328150, RT (p = 2): 441867\n", + " H1 (p = 2): 66946, ND (p = 2): 294156, RT (p = 2): 396561\n", " Operator assembly level: Partial\n", " Mesh geometries:\n", " Tetrahedron: P = 20, Q = 14 (quadrature order = 4)\n", "\n", "Assembling multigrid hierarchy:\n", - " Level 0 (p = 1): 63909 unknowns\n", - " Level 1 (p = 2): 328150 unknowns\n", - " Level 0 (auxiliary) (p = 1): 10869 unknowns\n", - " Level 1 (auxiliary) (p = 2): 74778 unknowns\n", - "\n", - " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 2.426242e+01\n", - " 1 (restart 0) KSP residual norm 2.416130e+01\n", - " 2 (restart 0) KSP residual norm 1.012523e+01\n", - " 3 (restart 0) KSP residual norm 6.543794e+00\n", - " 4 (restart 0) KSP residual norm 3.398588e+00\n", - " 5 (restart 0) KSP residual norm 2.331756e+00\n", - " 6 (restart 0) KSP residual norm 2.140156e+00\n", - " 7 (restart 0) KSP residual norm 1.974887e+00\n", - " 8 (restart 0) KSP residual norm 1.884254e+00\n", - " 9 (restart 0) KSP residual norm 1.841190e+00\n", - " 10 (restart 0) KSP residual norm 1.627606e+00\n", - " 11 (restart 0) KSP residual norm 1.595489e+00\n", - " 12 (restart 0) KSP residual norm 1.242564e+00\n", - " 13 (restart 0) KSP residual norm 1.187584e+00\n", - " 14 (restart 0) KSP residual norm 1.040834e+00\n", - " 15 (restart 0) KSP residual norm 1.005418e+00\n", - " 16 (restart 0) KSP residual norm 5.866892e-01\n", - " 17 (restart 0) KSP residual norm 5.762833e-01\n", - " 18 (restart 0) KSP residual norm 4.314852e-01\n", - " 19 (restart 0) KSP residual norm 3.779703e-01\n", - " 20 (restart 0) KSP residual norm 2.808849e-01\n", - " 21 (restart 0) KSP residual norm 2.645994e-01\n", - " 22 (restart 0) KSP residual norm 2.278364e-01\n", - " 23 (restart 0) KSP residual norm 1.954467e-01\n", - " 24 (restart 0) KSP residual norm 1.585538e-01\n", - " 25 (restart 0) KSP residual norm 1.301962e-01\n", - " 26 (restart 0) KSP residual norm 9.517341e-02\n", - " 27 (restart 0) KSP residual norm 7.691284e-02\n", - " 28 (restart 0) KSP residual norm 5.986380e-02\n", - " 29 (restart 0) KSP residual norm 5.132739e-02\n", - " 30 (restart 0) KSP residual norm 4.518578e-02\n", - " 31 (restart 0) KSP residual norm 3.747438e-02\n", - " 32 (restart 0) KSP residual norm 2.875942e-02\n", - " 33 (restart 0) KSP residual norm 1.699110e-02\n", - " 34 (restart 0) KSP residual norm 1.037546e-02\n", - " 35 (restart 0) KSP residual norm 7.469925e-03\n", - " 36 (restart 0) KSP residual norm 4.542559e-03\n", - " 37 (restart 0) KSP residual norm 3.835129e-03\n", - " 38 (restart 0) KSP residual norm 2.891989e-03\n", - " 39 (restart 0) KSP residual norm 2.217758e-03\n", - " 40 (restart 0) KSP residual norm 1.762398e-03\n", - " 41 (restart 0) KSP residual norm 1.465862e-03\n", - " 42 (restart 0) KSP residual norm 8.970793e-04\n", - " 43 (restart 0) KSP residual norm 6.184865e-04\n", - " 44 (restart 0) KSP residual norm 4.514462e-04\n", - " 45 (restart 0) KSP residual norm 2.789053e-04\n", - " 46 (restart 0) KSP residual norm 2.180808e-04\n", - " 47 (restart 0) KSP residual norm 1.722920e-04\n", - " 48 (restart 0) KSP residual norm 1.212798e-04\n", - " 49 (restart 0) KSP residual norm 8.938077e-05\n", - " 50 (restart 0) KSP residual norm 5.491557e-05\n", - " 51 (restart 0) KSP residual norm 3.596650e-05\n", - " 52 (restart 0) KSP residual norm 2.604729e-05\n", - " 53 (restart 0) KSP residual norm 1.618557e-05\n", - " 54 (restart 0) KSP residual norm 1.236923e-05\n", - " 55 (restart 0) KSP residual norm 8.768819e-06\n", - " 56 (restart 0) KSP residual norm 6.079809e-06\n", - " 57 (restart 0) KSP residual norm 4.352643e-06\n", - " 58 (restart 0) KSP residual norm 2.953897e-06\n", - " 59 (restart 0) KSP residual norm 2.141992e-06\n", - " 60 (restart 0) KSP residual norm 1.548946e-06\n", - " 61 (restart 0) KSP residual norm 1.099522e-06\n", - " 62 (restart 0) KSP residual norm 7.897301e-07\n", - " 63 (restart 0) KSP residual norm 5.241186e-07\n", - " 64 (restart 0) KSP residual norm 3.491599e-07\n", - " 65 (restart 0) KSP residual norm 2.221419e-07\n", - "GMRES solver converged in 65 iterations (avg. reduction factor: 7.522e-01)\n", - " Field energy E (6.806e-11 J) + H (9.746e-11 J) = 1.655e-10 J\n", - "\n", - " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 3.509198e+01\n", - " 1 (restart 0) KSP residual norm 3.443873e+01\n", - " 2 (restart 0) KSP residual norm 3.427845e+01\n", - " 3 (restart 0) KSP residual norm 3.308026e+01\n", - " 4 (restart 0) KSP residual norm 3.283438e+01\n", - " 5 (restart 0) KSP residual norm 2.690016e+01\n", - " 6 (restart 0) KSP residual norm 2.684082e+01\n", - " 7 (restart 0) KSP residual norm 2.056678e+01\n", - " 8 (restart 0) KSP residual norm 1.907380e+01\n", - " 9 (restart 0) KSP residual norm 1.576814e+01\n", - " 10 (restart 0) KSP residual norm 1.455286e+01\n", - " 11 (restart 0) KSP residual norm 1.162295e+01\n", - " 12 (restart 0) KSP residual norm 1.158747e+01\n", - " 13 (restart 0) KSP residual norm 1.014679e+01\n", - " 14 (restart 0) KSP residual norm 9.901602e+00\n", - " 15 (restart 0) KSP residual norm 8.794561e+00\n", - " 16 (restart 0) KSP residual norm 7.734833e+00\n", - " 17 (restart 0) KSP residual norm 7.640496e+00\n", - " 18 (restart 0) KSP residual norm 6.926673e+00\n", - " 19 (restart 0) KSP residual norm 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norm 1.308381e-06\n", - "131 (restart 0) KSP residual norm 1.025159e-06\n", - "132 (restart 0) KSP residual norm 8.148544e-07\n", - "133 (restart 0) KSP residual norm 6.449480e-07\n", - "134 (restart 0) KSP residual norm 5.224315e-07\n", - "135 (restart 0) KSP residual norm 4.117537e-07\n", - "136 (restart 0) KSP residual norm 3.317646e-07\n", - "GMRES solver converged in 136 iterations (avg. reduction factor: 8.730e-01)\n", - " Field energy E (1.647e-10 J) + H (1.843e-10 J) = 3.490e-10 J\n", + " Level 0 (p = 1): 57228 unknowns\n", + " Level 1 (p = 2): 294156 unknowns\n", + " Level 0 (auxiliary) (p = 1): 9718 unknowns\n", + " Level 1 (auxiliary) (p = 2): 66946 unknowns\n", "\n", " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 7.111948e+01\n", - " 1 (restart 0) KSP residual norm 6.881238e+01\n", - " 2 (restart 0) KSP residual norm 6.801889e+01\n", - " 3 (restart 0) KSP residual norm 6.174504e+01\n", - " 4 (restart 0) KSP residual norm 4.544607e+01\n", - " 5 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iterations (avg. reduction factor: 8.698e-01)\n", - "\n", - "Greedy iteration 1 (n = 4): ω* = 4.425e+00 GHz (1.400e+01), error = 1.881e-01, memory = 0/2\n", - " Field energy E (1.953e-10 J) + H (1.739e-10 J) = 3.692e-10 J\n", + " 0 (restart 0) KSP residual norm 3.548458e+01\n", + " 1 (restart 0) KSP residual norm 3.489048e+01\n", + " 2 (restart 0) KSP residual norm 3.438667e+01\n", + " 3 (restart 0) KSP residual norm 3.105541e+01\n", + " 4 (restart 0) KSP residual norm 2.776832e+01\n", + " 5 (restart 0) KSP residual norm 1.465452e+01\n", + " 6 (restart 0) KSP residual norm 1.441014e+01\n", + " 7 (restart 0) KSP residual norm 1.028231e+01\n", + " 8 (restart 0) KSP residual norm 1.017577e+01\n", + " 9 (restart 0) KSP residual norm 7.677857e+00\n", + " 10 (restart 0) KSP residual norm 7.610152e+00\n", + " 11 (restart 0) KSP residual norm 6.110986e+00\n", + " 12 (restart 0) KSP residual norm 6.059680e+00\n", + " 13 (restart 0) KSP residual norm 5.472718e+00\n", + " 14 (restart 0) KSP 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norm 8.486771e-07\n", + "GMRES solver converged in 226 iterations (avg. reduction factor: 9.216e-01)\n", + "\n", + "Greedy iteration 1 (n = 4): ω* = 3.434e+00 GHz (2.617e+01), error = 9.094e-01, memory = 0/2\n", + " Field energy E (4.153e-10 J) + H (4.059e-10 J) = 8.212e-10 J\n", "\n", " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 7.943123e+01\n", - " 1 (restart 0) KSP residual norm 4.806274e+01\n", - " 2 (restart 0) KSP residual norm 2.731938e+01\n", - " 3 (restart 0) KSP residual norm 2.400695e+01\n", - " 4 (restart 0) KSP residual norm 2.150750e+01\n", - " 5 (restart 0) KSP residual norm 1.716537e+01\n", - " 6 (restart 0) KSP residual norm 1.675178e+01\n", - " 7 (restart 0) KSP residual norm 1.185250e+01\n", - " 8 (restart 0) KSP residual norm 1.058704e+01\n", - " 9 (restart 0) KSP residual norm 8.432606e+00\n", - " 10 (restart 0) KSP residual norm 7.708590e+00\n", - " 11 (restart 0) KSP residual norm 6.528864e+00\n", - " 12 (restart 0) KSP residual norm 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norm 8.824244e-07\n", + "GMRES solver converged in 222 iterations (avg. reduction factor: 9.203e-01)\n", + "\n", + "Greedy iteration 3 (n = 8): ω* = 2.927e+00 GHz (2.231e+01), error = 3.235e-02, memory = 0/2\n", + " Field energy E (1.910e-10 J) + H (1.554e-10 J) = 3.464e-10 J\n", "\n", " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 3.920061e+02\n", - " 1 (restart 0) KSP residual norm 2.786200e+02\n", - " 2 (restart 0) KSP residual norm 2.295006e+02\n", - " 3 (restart 0) KSP residual norm 2.224711e+02\n", - " 4 (restart 0) KSP residual norm 1.485894e+02\n", - " 5 (restart 0) KSP residual norm 1.223341e+02\n", - " 6 (restart 0) KSP residual norm 1.215648e+02\n", - " 7 (restart 0) KSP residual norm 7.320917e+01\n", - " 8 (restart 0) KSP residual norm 5.998470e+01\n", - " 9 (restart 0) KSP residual norm 4.691177e+01\n", - " 10 (restart 0) KSP residual norm 2.780816e+01\n", - " 11 (restart 0) KSP residual norm 2.293485e+01\n", - " 12 (restart 0) KSP residual norm 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norm 2.336310e-06\n", + "218 (restart 0) KSP residual norm 2.133308e-06\n", + "GMRES solver converged in 218 iterations (avg. reduction factor: 9.187e-01)\n", + "\n", + "Greedy iteration 4 (n = 10): ω* = 3.803e+00 GHz (2.898e+01), error = 7.434e-03, memory = 0/2\n", + " Field energy E (1.837e-10 J) + H (1.459e-10 J) = 3.296e-10 J\n", "\n", " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 5.278533e+01\n", - " 1 (restart 0) KSP residual norm 5.200028e+01\n", - " 2 (restart 0) KSP residual norm 5.176398e+01\n", - " 3 (restart 0) KSP residual norm 5.154086e+01\n", - " 4 (restart 0) KSP residual norm 4.626081e+01\n", - " 5 (restart 0) KSP residual norm 4.551515e+01\n", - " 6 (restart 0) KSP residual norm 4.029186e+01\n", - " 7 (restart 0) KSP residual norm 4.026827e+01\n", - " 8 (restart 0) KSP residual norm 2.148029e+01\n", - " 9 (restart 0) KSP residual norm 1.916598e+01\n", - " 10 (restart 0) KSP residual norm 1.287641e+01\n", - " 11 (restart 0) KSP residual norm 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iterations (avg. reduction factor: 9.124e-01)\n", + "\n", + "Greedy iteration 5 (n = 12): ω* = 2.676e+00 GHz (2.039e+01), error = 4.542e-03, memory = 0/2\n", + " Field energy E (1.160e-10 J) + H (9.576e-11 J) = 2.118e-10 J\n", "\n", " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 2.966756e+01\n", - " 1 (restart 0) KSP residual norm 2.885368e+01\n", - " 2 (restart 0) KSP residual norm 8.921294e+00\n", - " 3 (restart 0) KSP residual norm 5.595138e+00\n", - " 4 (restart 0) KSP residual norm 3.417925e+00\n", - " 5 (restart 0) KSP residual norm 3.068213e+00\n", - " 6 (restart 0) KSP residual norm 2.803930e+00\n", - " 7 (restart 0) KSP residual norm 2.615663e+00\n", - " 8 (restart 0) KSP residual norm 2.499383e+00\n", - " 9 (restart 0) KSP residual norm 2.357584e+00\n", - " 10 (restart 0) KSP residual norm 2.115157e+00\n", - " 11 (restart 0) KSP residual norm 1.925695e+00\n", - " 12 (restart 0) KSP residual norm 1.590257e+00\n", - " 13 (restart 0) KSP residual norm 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iterations (avg. reduction factor: 9.153e-01)\n", + "\n", + "Greedy iteration 6 (n = 14): ω* = 3.630e+00 GHz (2.766e+01), error = 1.320e-03, memory = 0/2\n", + " Field energy E (2.096e-10 J) + H (1.783e-10 J) = 3.879e-10 J\n", "\n", " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 8.477210e+01\n", - " 1 (restart 0) KSP residual norm 8.449000e+01\n", - " 2 (restart 0) KSP residual norm 8.207804e+01\n", - " 3 (restart 0) KSP residual norm 7.600242e+01\n", - " 4 (restart 0) KSP residual norm 3.622696e+01\n", - " 5 (restart 0) KSP residual norm 2.242601e+01\n", - " 6 (restart 0) KSP residual norm 2.124177e+01\n", - " 7 (restart 0) KSP residual norm 1.574589e+01\n", - " 8 (restart 0) KSP residual norm 1.342502e+01\n", - " 9 (restart 0) KSP residual norm 1.204261e+01\n", - " 10 (restart 0) KSP residual norm 9.816662e+00\n", - " 11 (restart 0) KSP residual norm 8.345925e+00\n", - " 12 (restart 0) KSP residual norm 7.359795e+00\n", - " 13 (restart 0) KSP residual norm 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1.888e-04, memory = 1/2\n", + " Field energy E (1.560e-10 J) + H (1.251e-10 J) = 2.812e-10 J\n", "\n", " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 7.319319e+01\n", - " 1 (restart 0) KSP residual norm 7.131916e+01\n", - " 2 (restart 0) KSP residual norm 6.353395e+01\n", - " 3 (restart 0) KSP residual norm 5.361371e+01\n", - " 4 (restart 0) KSP residual norm 5.325884e+01\n", - " 5 (restart 0) KSP residual norm 4.595522e+01\n", - " 6 (restart 0) KSP residual norm 4.550819e+01\n", - " 7 (restart 0) KSP residual norm 3.627691e+01\n", - " 8 (restart 0) KSP residual norm 3.348123e+01\n", - " 9 (restart 0) KSP residual norm 2.454731e+01\n", - " 10 (restart 0) KSP residual norm 1.982731e+01\n", - " 11 (restart 0) KSP residual norm 1.648218e+01\n", - " 12 (restart 0) KSP residual norm 1.629554e+01\n", - " 13 (restart 0) KSP residual norm 1.252695e+01\n", - " 14 (restart 0) KSP residual norm 1.175213e+01\n", - " 15 (restart 0) KSP residual norm 9.321925e+00\n", - " 16 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iterations (avg. reduction factor: 8.396e-01)\n", - "\n", - "Greedy iteration 11 (n = 24): ω* = 2.924e+00 GHz (9.247e+00), error = 1.730e-03, memory = 0/2\n", - " Field energy E (1.766e-10 J) + H (1.413e-10 J) = 3.179e-10 J\n", - "\n", - " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 2.594369e+01\n", - " 1 (restart 0) KSP residual norm 1.103021e+01\n", - " 2 (restart 0) KSP residual norm 8.976018e+00\n", - " 3 (restart 0) KSP residual norm 4.725106e+00\n", - " 4 (restart 0) KSP residual norm 4.286051e+00\n", - " 5 (restart 0) KSP residual norm 4.262040e+00\n", - " 6 (restart 0) KSP residual norm 2.531065e+00\n", - " 7 (restart 0) KSP residual norm 2.220520e+00\n", - " 8 (restart 0) KSP residual norm 2.138813e+00\n", - " 9 (restart 0) KSP residual norm 2.013439e+00\n", - " 10 (restart 0) KSP residual norm 1.781692e+00\n", - " 11 (restart 0) KSP residual norm 1.414399e+00\n", - " 12 (restart 0) KSP residual norm 1.382109e+00\n", - " 13 (restart 0) KSP residual 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(restart 0) KSP residual norm 2.048907e-07\n", - "GMRES solver converged in 69 iterations (avg. reduction factor: 7.631e-01)\n", - "\n", - "Greedy iteration 12 (n = 26): ω* = 2.097e+00 GHz (6.633e+00), error = 2.223e-05, memory = 1/2\n", - " Field energy E (7.154e-11 J) + H (9.240e-11 J) = 1.639e-10 J\n", - "\n", - " Residual norms for GMRES solve\n", - " 0 (restart 0) KSP residual norm 3.773402e+01\n", - " 1 (restart 0) KSP residual norm 3.717414e+01\n", - " 2 (restart 0) KSP residual norm 3.664102e+01\n", - " 3 (restart 0) KSP residual norm 3.590033e+01\n", - " 4 (restart 0) KSP residual norm 3.571976e+01\n", - " 5 (restart 0) KSP residual norm 3.112296e+01\n", - " 6 (restart 0) KSP residual norm 2.326260e+01\n", - " 7 (restart 0) KSP residual norm 2.245387e+01\n", - " 8 (restart 0) KSP residual norm 1.785864e+01\n", - " 9 (restart 0) KSP residual norm 1.748325e+01\n", - " 10 (restart 0) KSP residual norm 1.380268e+01\n", - " 11 (restart 0) KSP residual norm 1.354848e+01\n", - " 12 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15 frequency samples:\n", - " n = 30, error = 8.172e-06, tol = 1.000e-03, memory = 2/2\n", - " Sampled frequencies (GHz): 2.000e+00, 5.000e+00, 4.425e+00, 3.456e+00,\n", - " 3.262e+00, 2.679e+00, 4.762e+00, 3.956e+00,\n", - " 4.593e+00, 2.266e+00, 4.350e+00, 3.023e+00,\n", - " 2.924e+00, 2.097e+00, 4.924e+00\n", - " Sample errors: inf, inf, 1.881e-01, 1.451e+00, 9.094e-02,\n", - " 3.182e-02, 3.609e-03, 3.635e-03, 6.725e-04, 1.034e-03,\n", - " 1.124e-03, 2.763e-03, 1.730e-03, 2.223e-05, 8.172e-06\n", - " Total offline phase elapsed time: 3.26e+02 s\n", + " 0 (restart 0) KSP residual norm 3.612407e+03\n", + " 1 (restart 0) KSP residual norm 1.814699e+03\n", + " 2 (restart 0) KSP residual norm 8.758422e+02\n", + " 3 (restart 0) KSP residual norm 3.621939e+02\n", + " 4 (restart 0) KSP residual norm 3.300061e+02\n", + " 5 (restart 0) KSP residual norm 1.466398e+02\n", + " 6 (restart 0) KSP residual norm 1.302955e+02\n", + " 7 (restart 0) KSP residual norm 9.062556e+01\n", + " 8 (restart 0) 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norm 2.325444e-02\n", + "101 (restart 0) KSP residual norm 2.115244e-02\n", + "102 (restart 0) KSP residual norm 1.991739e-02\n", + "103 (restart 0) KSP residual norm 1.830412e-02\n", + "104 (restart 0) KSP residual norm 1.703228e-02\n", + "105 (restart 0) KSP residual norm 1.538914e-02\n", + "106 (restart 0) KSP residual norm 1.450590e-02\n", + "107 (restart 0) KSP residual norm 1.332280e-02\n", + "108 (restart 0) KSP residual norm 1.212703e-02\n", + "109 (restart 0) KSP residual norm 1.086333e-02\n", + "110 (restart 0) KSP residual norm 1.019831e-02\n", + "111 (restart 0) KSP residual norm 9.393695e-03\n", + "112 (restart 0) KSP residual norm 8.686444e-03\n", + "113 (restart 0) KSP residual norm 7.894423e-03\n", + "114 (restart 0) KSP residual norm 7.185485e-03\n", + "115 (restart 0) KSP residual norm 6.568660e-03\n", + "116 (restart 0) KSP residual norm 5.999611e-03\n", + "117 (restart 0) KSP residual norm 5.516781e-03\n", + "118 (restart 0) KSP residual norm 5.033723e-03\n", + "119 (restart 0) KSP residual norm 4.651258e-03\n", + "120 (restart 0) KSP residual norm 4.228441e-03\n", + "121 (restart 0) KSP residual norm 3.919641e-03\n", + "122 (restart 0) KSP residual norm 3.525449e-03\n", + "123 (restart 0) KSP residual norm 3.290367e-03\n", + "124 (restart 0) KSP residual norm 3.017151e-03\n", + "125 (restart 0) KSP residual norm 2.769157e-03\n", + "126 (restart 0) KSP residual norm 2.530845e-03\n", + "127 (restart 0) KSP residual norm 2.351345e-03\n", + "128 (restart 0) KSP residual norm 2.147758e-03\n", + "129 (restart 0) KSP residual norm 1.955416e-03\n", + "130 (restart 0) KSP residual norm 1.809469e-03\n", + "131 (restart 0) KSP residual norm 1.677506e-03\n", + "132 (restart 0) KSP residual norm 1.556281e-03\n", + "133 (restart 0) KSP residual norm 1.423940e-03\n", + "134 (restart 0) KSP residual norm 1.300445e-03\n", + "135 (restart 0) KSP residual norm 1.193027e-03\n", + "136 (restart 0) KSP residual norm 1.073759e-03\n", + "137 (restart 0) KSP residual norm 9.740569e-04\n", + "138 (restart 0) KSP residual norm 8.877042e-04\n", + "139 (restart 0) KSP residual norm 8.215129e-04\n", + "140 (restart 0) KSP residual norm 7.288488e-04\n", + "141 (restart 0) KSP residual norm 6.623044e-04\n", + "142 (restart 0) KSP residual norm 5.955912e-04\n", + "143 (restart 0) KSP residual norm 5.390705e-04\n", + "144 (restart 0) KSP residual norm 4.891783e-04\n", + "145 (restart 0) KSP residual norm 4.470237e-04\n", + "146 (restart 0) KSP residual norm 4.036927e-04\n", + "147 (restart 0) KSP residual norm 3.581901e-04\n", + "148 (restart 0) KSP residual norm 3.225930e-04\n", + "149 (restart 0) KSP residual norm 2.926171e-04\n", + "150 (restart 0) KSP residual norm 2.635576e-04\n", + "151 (restart 0) KSP residual norm 2.393090e-04\n", + "152 (restart 0) KSP residual norm 2.127768e-04\n", + "153 (restart 0) KSP residual norm 1.898550e-04\n", + "154 (restart 0) KSP residual norm 1.699019e-04\n", + "155 (restart 0) KSP residual norm 1.543954e-04\n", + "156 (restart 0) KSP residual norm 1.399155e-04\n", + "157 (restart 0) KSP residual norm 1.282224e-04\n", + "158 (restart 0) KSP residual norm 1.176304e-04\n", + "159 (restart 0) KSP residual norm 1.059971e-04\n", + "160 (restart 0) KSP residual norm 9.451447e-05\n", + "161 (restart 0) KSP residual norm 8.608416e-05\n", + "162 (restart 0) KSP residual norm 7.832648e-05\n", + "163 (restart 0) KSP residual norm 7.209198e-05\n", + "164 (restart 0) KSP residual norm 6.382656e-05\n", + "165 (restart 0) KSP residual norm 5.809624e-05\n", + "166 (restart 0) KSP residual norm 5.207322e-05\n", + "167 (restart 0) KSP residual norm 4.701818e-05\n", + "168 (restart 0) KSP residual norm 4.209172e-05\n", + "169 (restart 0) KSP residual norm 3.850501e-05\n", + "170 (restart 0) KSP residual norm 3.552678e-05\n", + "GMRES solver converged in 170 iterations (avg. reduction factor: 8.972e-01)\n", + "\n", + "Greedy iteration 9 (n = 20): ω* = 3.935e+00 GHz (2.999e+01), error = 4.013e-05, memory = 2/2\n", + " Field energy E (1.829e-10 J) + H (1.437e-10 J) = 3.266e-10 J\n", + "\n", + "Adaptive sampling converged with 11 frequency samples:\n", + " n = 22, error = 4.013e-05, tol = 1.000e-03, memory = 2/2\n", + " Sampled frequencies (GHz): 2.500e+00, 4.000e+00, 3.434e+00, 3.251e+00,\n", + " 2.927e+00, 3.803e+00, 2.676e+00, 3.630e+00,\n", + " 3.073e+00, 2.850e+00, 3.935e+00\n", + " Sample errors: inf, inf, 9.094e-01, 1.354e-01, 3.235e-02,\n", + " 7.434e-03, 4.542e-03, 1.320e-03, 2.671e-03, 1.888e-04,\n", + " 4.013e-05\n", + " Total offline phase elapsed time: 3.49e+02 s\n", "\n", "Beginning fast frequency sweep online phase\n", "\n", - "It 1/121: ω/2π = 2.000e+00 GHz (total elapsed time = 3.26e+02 s)\n", + "It 1/61: ω/2π = 2.500e+00 GHz (total elapsed time = 3.49e+02 s)\n", "\n", - " Sol. ||E|| = 2.873117e+01\n", - " Field energy E (6.806e-11 J) + H (9.746e-11 J) = 1.655e-10 J\n", - " S[1][1] = +9.266e-01+3.694e-01i, |S[1][1]| = -2.159e-02, arg(S[1][1]) = +2.174e+01\n", + " Sol. ||E|| = 3.120941e+01\n", + " Field energy E (9.606e-11 J) + H (8.703e-11 J) = 1.831e-10 J\n", + " S[1][1] = +9.833e-01-1.417e-01i, |S[1][1]| = -5.725e-02, arg(S[1][1]) = -8.200e+00\n", "\n", " Wrote fields to disk (Paraview) at step 1\n", "\n", - "It 2/121: ω/2π = 2.025e+00 GHz (total elapsed time = 3.28e+02 s)\n", + "It 2/61: ω/2π = 2.525e+00 GHz (total elapsed time = 3.51e+02 s)\n", "\n", - " Sol. ||E|| = 2.893244e+01\n", - " Field energy E (6.892e-11 J) + H (9.606e-11 J) = 1.650e-10 J\n", - " S[1][1] = +9.357e-01+3.453e-01i, |S[1][1]| = -2.244e-02, arg(S[1][1]) = +2.025e+01\n", + " Sol. ||E|| = 3.148077e+01\n", + " Field energy E (9.828e-11 J) + H (8.762e-11 J) = 1.859e-10 J\n", + " S[1][1] = +9.785e-01-1.692e-01i, |S[1][1]| = -6.089e-02, arg(S[1][1]) = -9.808e+00\n", "\n", - "It 3/121: ω/2π = 2.050e+00 GHz (total elapsed time = 3.29e+02 s)\n", + "It 3/61: ω/2π = 2.550e+00 GHz (total elapsed time = 3.52e+02 s)\n", "\n", - " Sol. ||E|| = 2.913544e+01\n", - " Field energy E (6.980e-11 J) + H (9.472e-11 J) = 1.645e-10 J\n", - " S[1][1] = +9.442e-01+3.210e-01i, |S[1][1]| = -2.333e-02, arg(S[1][1]) = +1.878e+01\n", + " Sol. ||E|| = 3.176285e+01\n", + " Field energy E (1.007e-10 J) + H (8.838e-11 J) = 1.890e-10 J\n", + " S[1][1] = +9.728e-01-1.969e-01i, |S[1][1]| = -6.491e-02, arg(S[1][1]) = -1.144e+01\n", "\n", - "It 4/121: ω/2π = 2.075e+00 GHz (total elapsed time = 3.31e+02 s)\n", + "It 4/61: ω/2π = 2.575e+00 GHz (total elapsed time = 3.53e+02 s)\n", "\n", - " Sol. ||E|| = 2.934036e+01\n", - " Field energy E (7.071e-11 J) + H (9.346e-11 J) = 1.642e-10 J\n", - " S[1][1] = +9.521e-01+2.966e-01i, |S[1][1]| = -2.426e-02, arg(S[1][1]) = +1.730e+01\n", + " Sol. ||E|| = 3.205696e+01\n", + " Field energy E (1.032e-10 J) + H (8.934e-11 J) = 1.926e-10 J\n", + " S[1][1] = +9.662e-01-2.248e-01i, |S[1][1]| = -6.937e-02, arg(S[1][1]) = -1.310e+01\n", "\n", - "It 5/121: ω/2π = 2.100e+00 GHz (total elapsed time = 3.32e+02 s)\n", + "It 5/61: ω/2π = 2.600e+00 GHz (total elapsed time = 3.54e+02 s)\n", "\n", - " Sol. ||E|| = 2.954742e+01\n", - " Field energy E (7.165e-11 J) + H (9.227e-11 J) = 1.639e-10 J\n", - " S[1][1] = +9.593e-01+2.720e-01i, |S[1][1]| = -2.524e-02, arg(S[1][1]) = +1.583e+01\n", + " Sol. ||E|| = 3.236458e+01\n", + " Field energy E (1.060e-10 J) + H (9.052e-11 J) = 1.965e-10 J\n", + " S[1][1] = +9.587e-01-2.530e-01i, |S[1][1]| = -7.433e-02, arg(S[1][1]) = -1.478e+01\n", "\n", - "It 6/121: ω/2π = 2.125e+00 GHz (total elapsed time = 3.33e+02 s)\n", + "It 6/61: ω/2π = 2.625e+00 GHz (total elapsed time = 3.55e+02 s)\n", "\n", - " Sol. ||E|| = 2.975685e+01\n", - " Field energy E (7.263e-11 J) + H (9.115e-11 J) = 1.638e-10 J\n", - " S[1][1] = +9.658e-01+2.473e-01i, |S[1][1]| = -2.626e-02, arg(S[1][1]) = +1.436e+01\n", + " Sol. ||E|| = 3.268750e+01\n", + " Field energy E (1.090e-10 J) + H (9.194e-11 J) = 2.009e-10 J\n", + " S[1][1] = +9.500e-01-2.815e-01i, |S[1][1]| = -7.987e-02, arg(S[1][1]) = -1.650e+01\n", "\n", " Wrote fields to disk (Paraview) at step 6\n", "\n", - "It 7/121: ω/2π = 2.150e+00 GHz (total elapsed time = 3.36e+02 s)\n", + "It 7/61: ω/2π = 2.650e+00 GHz (total elapsed time = 3.57e+02 s)\n", "\n", - " Sol. ||E|| = 2.996889e+01\n", - " Field energy E (7.364e-11 J) + H (9.010e-11 J) = 1.637e-10 J\n", - " S[1][1] = +9.717e-01+2.224e-01i, |S[1][1]| = -2.735e-02, arg(S[1][1]) = +1.289e+01\n", + " Sol. ||E|| = 3.302776e+01\n", + " Field energy E (1.123e-10 J) + H (9.365e-11 J) = 2.059e-10 J\n", + " S[1][1] = +9.403e-01-3.102e-01i, |S[1][1]| = -8.610e-02, arg(S[1][1]) = -1.826e+01\n", "\n", - "It 8/121: ω/2π = 2.175e+00 GHz (total elapsed time = 3.37e+02 s)\n", + "It 8/61: ω/2π = 2.675e+00 GHz (total elapsed time = 3.58e+02 s)\n", "\n", - " Sol. ||E|| = 3.018381e+01\n", - " Field energy E (7.468e-11 J) + H (8.913e-11 J) = 1.638e-10 J\n", - " S[1][1] = +9.770e-01+1.974e-01i, |S[1][1]| = -2.849e-02, arg(S[1][1]) = +1.142e+01\n", + " Sol. ||E|| = 3.338780e+01\n", + " Field energy E (1.159e-10 J) + H (9.568e-11 J) = 2.116e-10 J\n", + " S[1][1] = +9.293e-01-3.393e-01i, |S[1][1]| = -9.312e-02, arg(S[1][1]) = -2.006e+01\n", "\n", - "It 9/121: ω/2π = 2.200e+00 GHz (total elapsed time = 3.39e+02 s)\n", + "It 9/61: ω/2π = 2.700e+00 GHz (total elapsed time = 3.59e+02 s)\n", "\n", - " Sol. ||E|| = 3.040191e+01\n", - " Field energy E (7.577e-11 J) + H (8.824e-11 J) = 1.640e-10 J\n", - " S[1][1] = +9.816e-01+1.723e-01i, |S[1][1]| = -2.971e-02, arg(S[1][1]) = +9.955e+00\n", + " Sol. ||E|| = 3.377052e+01\n", + " Field energy E (1.198e-10 J) + H (9.809e-11 J) = 2.179e-10 J\n", + " S[1][1] = +9.171e-01-3.687e-01i, |S[1][1]| = -1.011e-01, arg(S[1][1]) = -2.190e+01\n", "\n", - "It 10/121: ω/2π = 2.225e+00 GHz (total elapsed time = 3.40e+02 s)\n", + "It 10/61: ω/2π = 2.725e+00 GHz (total elapsed time = 3.61e+02 s)\n", "\n", - " Sol. ||E|| = 3.062350e+01\n", - " Field energy E (7.690e-11 J) + H (8.742e-11 J) = 1.643e-10 J\n", - " S[1][1] = +9.855e-01+1.470e-01i, |S[1][1]| = -3.100e-02, arg(S[1][1]) = +8.484e+00\n", + " Sol. ||E|| = 3.417937e+01\n", + " Field energy E (1.242e-10 J) + H (1.009e-10 J) = 2.251e-10 J\n", + " S[1][1] = +9.034e-01-3.984e-01i, |S[1][1]| = -1.102e-01, arg(S[1][1]) = -2.380e+01\n", "\n", - "It 11/121: ω/2π = 2.250e+00 GHz (total elapsed time = 3.42e+02 s)\n", + "It 11/61: ω/2π = 2.750e+00 GHz (total elapsed time = 3.62e+02 s)\n", "\n", - " Sol. ||E|| = 3.084891e+01\n", - " Field energy E (7.808e-11 J) + H (8.668e-11 J) = 1.648e-10 J\n", - " S[1][1] = +9.888e-01+1.216e-01i, |S[1][1]| = -3.238e-02, arg(S[1][1]) = +7.009e+00\n", + " Sol. ||E|| = 3.461855e+01\n", + " Field energy E (1.291e-10 J) + H (1.043e-10 J) = 2.333e-10 J\n", + " S[1][1] = +8.882e-01-4.285e-01i, |S[1][1]| = -1.206e-01, arg(S[1][1]) = -2.576e+01\n", "\n", " Wrote fields to disk (Paraview) at step 11\n", "\n", - "It 12/121: ω/2π = 2.275e+00 GHz (total elapsed time = 3.44e+02 s)\n", + "It 12/61: ω/2π = 2.775e+00 GHz (total elapsed time = 3.64e+02 s)\n", "\n", - " Sol. ||E|| = 3.107854e+01\n", - " Field energy E (7.930e-11 J) + H (8.602e-11 J) = 1.653e-10 J\n", - " S[1][1] = +9.915e-01+9.599e-02i, |S[1][1]| = -3.386e-02, arg(S[1][1]) = +5.530e+00\n", + " Sol. ||E|| = 3.509310e+01\n", + " Field energy E (1.345e-10 J) + H (1.082e-10 J) = 2.428e-10 J\n", + " S[1][1] = +8.713e-01-4.591e-01i, |S[1][1]| = -1.326e-01, arg(S[1][1]) = -2.778e+01\n", "\n", - "It 13/121: ω/2π = 2.300e+00 GHz (total elapsed time = 3.46e+02 s)\n", + "It 13/61: ω/2π = 2.800e+00 GHz (total elapsed time = 3.65e+02 s)\n", "\n", - " Sol. ||E|| = 3.131279e+01\n", - " Field energy E (8.058e-11 J) + H (8.544e-11 J) = 1.660e-10 J\n", - " S[1][1] = +9.934e-01+7.026e-02i, |S[1][1]| = -3.545e-02, arg(S[1][1]) = +4.045e+00\n", + " Sol. ||E|| = 3.560926e+01\n", + " Field energy E (1.407e-10 J) + H (1.129e-10 J) = 2.536e-10 J\n", + " S[1][1] = +8.525e-01-4.900e-01i, |S[1][1]| = -1.465e-01, arg(S[1][1]) = -2.989e+01\n", "\n", - "It 14/121: ω/2π = 2.325e+00 GHz (total elapsed time = 3.48e+02 s)\n", + "It 14/61: ω/2π = 2.825e+00 GHz (total elapsed time = 3.67e+02 s)\n", "\n", - " Sol. ||E|| = 3.155211e+01\n", - " Field energy E (8.192e-11 J) + H (8.495e-11 J) = 1.669e-10 J\n", - " S[1][1] = +9.947e-01+4.437e-02i, |S[1][1]| = -3.715e-02, arg(S[1][1]) = +2.554e+00\n", + " Sol. ||E|| = 3.617468e+01\n", + " Field energy E (1.478e-10 J) + H (1.184e-10 J) = 2.662e-10 J\n", + " S[1][1] = +8.315e-01-5.213e-01i, |S[1][1]| = -1.628e-01, arg(S[1][1]) = -3.209e+01\n", "\n", - "It 15/121: ω/2π = 2.350e+00 GHz (total elapsed time = 3.49e+02 s)\n", + "It 15/61: ω/2π = 2.850e+00 GHz (total elapsed time = 3.68e+02 s)\n", "\n", - " Sol. ||E|| = 3.179701e+01\n", - " Field energy E (8.331e-11 J) + H (8.455e-11 J) = 1.679e-10 J\n", - " S[1][1] = +9.954e-01+1.833e-02i, |S[1][1]| = -3.900e-02, arg(S[1][1]) = +1.055e+00\n", + " Sol. ||E|| = 3.679893e+01\n", + " Field energy E (1.559e-10 J) + H (1.250e-10 J) = 2.810e-10 J\n", + " S[1][1] = +8.081e-01-5.531e-01i, |S[1][1]| = -1.821e-01, arg(S[1][1]) = -3.439e+01\n", "\n", - "It 16/121: ω/2π = 2.375e+00 GHz (total elapsed time = 3.51e+02 s)\n", + "It 16/61: ω/2π = 2.875e+00 GHz (total elapsed time = 3.70e+02 s)\n", "\n", - " Sol. ||E|| = 3.204804e+01\n", - " Field energy E (8.478e-11 J) + H (8.425e-11 J) = 1.690e-10 J\n", - " S[1][1] = +9.953e-01-7.879e-03i, |S[1][1]| = -4.099e-02, arg(S[1][1]) = -4.536e-01\n", + " Sol. ||E|| = 3.749402e+01\n", + " Field energy E (1.654e-10 J) + H (1.330e-10 J) = 2.983e-10 J\n", + " S[1][1] = +7.818e-01-5.854e-01i, |S[1][1]| = -2.051e-01, arg(S[1][1]) = -3.682e+01\n", "\n", " Wrote fields to disk (Paraview) at step 16\n", "\n", - "It 17/121: ω/2π = 2.400e+00 GHz (total elapsed time = 3.54e+02 s)\n", + "It 17/61: ω/2π = 2.900e+00 GHz (total elapsed time = 3.72e+02 s)\n", "\n", - " Sol. ||E|| = 3.230582e+01\n", - " Field energy E (8.632e-11 J) + H (8.405e-11 J) = 1.704e-10 J\n", - " S[1][1] = +9.945e-01-3.426e-02i, |S[1][1]| = -4.315e-02, arg(S[1][1]) = -1.973e+00\n", + " Sol. ||E|| = 3.827519e+01\n", + " Field energy E (1.764e-10 J) + H (1.425e-10 J) = 3.190e-10 J\n", + " S[1][1] = +7.523e-01-6.180e-01i, |S[1][1]| = -2.328e-01, arg(S[1][1]) = -3.940e+01\n", "\n", - "It 18/121: ω/2π = 2.425e+00 GHz (total elapsed time = 3.56e+02 s)\n", + "It 18/61: ω/2π = 2.925e+00 GHz (total elapsed time = 3.74e+02 s)\n", "\n", - " Sol. ||E|| = 3.257104e+01\n", - " Field energy E (8.795e-11 J) + H (8.395e-11 J) = 1.719e-10 J\n", - " S[1][1] = +9.929e-01-6.082e-02i, |S[1][1]| = -4.551e-02, arg(S[1][1]) = -3.505e+00\n", + " Sol. ||E|| = 3.916221e+01\n", + " Field energy E (1.896e-10 J) + H (1.542e-10 J) = 3.438e-10 J\n", + " S[1][1] = +7.188e-01-6.510e-01i, |S[1][1]| = -2.666e-01, arg(S[1][1]) = -4.216e+01\n", "\n", - "It 19/121: ω/2π = 2.450e+00 GHz (total elapsed time = 3.58e+02 s)\n", + "It 19/61: ω/2π = 2.950e+00 GHz (total elapsed time = 3.76e+02 s)\n", "\n", - " Sol. ||E|| = 3.284447e+01\n", - " Field energy E (8.966e-11 J) + H (8.397e-11 J) = 1.736e-10 J\n", - " S[1][1] = +9.906e-01-8.756e-02i, |S[1][1]| = -4.807e-02, arg(S[1][1]) = -5.051e+00\n", + " Sol. ||E|| = 4.018048e+01\n", + " Field energy E (2.054e-10 J) + H (1.685e-10 J) = 3.739e-10 J\n", + " S[1][1] = +6.808e-01-6.841e-01i, |S[1][1]| = -3.083e-01, arg(S[1][1]) = -4.514e+01\n", "\n", - "It 20/121: ω/2π = 2.475e+00 GHz (total elapsed time = 3.60e+02 s)\n", + "It 20/61: ω/2π = 2.975e+00 GHz (total elapsed time = 3.77e+02 s)\n", "\n", - " Sol. ||E|| = 3.312701e+01\n", - " Field energy E (9.148e-11 J) + H (8.412e-11 J) = 1.756e-10 J\n", - " S[1][1] = +9.875e-01-1.145e-01i, |S[1][1]| = -5.088e-02, arg(S[1][1]) = -6.614e+00\n", + " Sol. ||E|| = 4.136244e+01\n", + " Field energy E (2.247e-10 J) + H (1.864e-10 J) = 4.111e-10 J\n", + " S[1][1] = +6.371e-01-7.172e-01i, |S[1][1]| = -3.607e-01, arg(S[1][1]) = -4.838e+01\n", "\n", - "It 21/121: ω/2π = 2.500e+00 GHz (total elapsed time = 3.62e+02 s)\n", + "It 21/61: ω/2π = 3.000e+00 GHz (total elapsed time = 3.79e+02 s)\n", "\n", - " Sol. ||E|| = 3.341964e+01\n", - " Field energy E (9.341e-11 J) + H (8.439e-11 J) = 1.778e-10 J\n", - " S[1][1] = +9.837e-01-1.416e-01i, |S[1][1]| = -5.396e-02, arg(S[1][1]) = -8.194e+00\n", + " Sol. ||E|| = 4.275225e+01\n", + " Field energy E (2.487e-10 J) + H (2.089e-10 J) = 4.576e-10 J\n", + " S[1][1] = +5.866e-01-7.497e-01i, |S[1][1]| = -4.276e-01, arg(S[1][1]) = -5.196e+01\n", "\n", " Wrote fields to disk (Paraview) at step 21\n", "\n", - "It 22/121: ω/2π = 2.525e+00 GHz (total elapsed time = 3.65e+02 s)\n", + "It 22/61: ω/2π = 3.025e+00 GHz (total elapsed time = 3.82e+02 s)\n", "\n", - " Sol. ||E|| = 3.372351e+01\n", - " Field energy E (9.546e-11 J) + H (8.481e-11 J) = 1.803e-10 J\n", - " S[1][1] = +9.789e-01-1.690e-01i, |S[1][1]| = -5.736e-02, arg(S[1][1]) = -9.795e+00\n", + " Sol. ||E|| = 4.440793e+01\n", + " Field energy E (2.788e-10 J) + H (2.377e-10 J) = 5.165e-10 J\n", + " S[1][1] = +5.276e-01-7.809e-01i, |S[1][1]| = -5.146e-01, arg(S[1][1]) = -5.596e+01\n", "\n", - "It 23/121: ω/2π = 2.550e+00 GHz (total elapsed time = 3.67e+02 s)\n", + "It 23/61: ω/2π = 3.050e+00 GHz (total elapsed time = 3.83e+02 s)\n", "\n", - " Sol. ||E|| = 3.403991e+01\n", - " Field energy E (9.766e-11 J) + H (8.539e-11 J) = 1.831e-10 J\n", - " S[1][1] = +9.733e-01-1.966e-01i, |S[1][1]| = -6.110e-02, arg(S[1][1]) = -1.142e+01\n", + " Sol. ||E|| = 4.640683e+01\n", + " Field energy E (3.175e-10 J) + H (2.752e-10 J) = 5.927e-10 J\n", + " S[1][1] = +4.579e-01-8.094e-01i, |S[1][1]| = -6.305e-01, arg(S[1][1]) = -6.050e+01\n", "\n", - "It 24/121: ω/2π = 2.575e+00 GHz (total elapsed time = 3.69e+02 s)\n", + "It 24/61: ω/2π = 3.075e+00 GHz (total elapsed time = 3.85e+02 s)\n", "\n", - " Sol. ||E|| = 3.437034e+01\n", - " Field energy E (1.000e-10 J) + H (8.615e-11 J) = 1.862e-10 J\n", - " S[1][1] = +9.668e-01-2.244e-01i, |S[1][1]| = -6.526e-02, arg(S[1][1]) = -1.307e+01\n", + " Sol. ||E|| = 4.885151e+01\n", + " Field energy E (3.680e-10 J) + H (3.249e-10 J) = 6.928e-10 J\n", + " S[1][1] = +3.747e-01-8.327e-01i, |S[1][1]| = -7.890e-01, arg(S[1][1]) = -6.577e+01\n", "\n", - "It 25/121: ω/2π = 2.600e+00 GHz (total elapsed time = 3.71e+02 s)\n", + "It 25/61: ω/2π = 3.100e+00 GHz (total elapsed time = 3.87e+02 s)\n", "\n", - " Sol. ||E|| = 3.471656e+01\n", - " Field energy E (1.026e-10 J) + H (8.710e-11 J) = 1.897e-10 J\n", - " S[1][1] = +9.593e-01-2.525e-01i, |S[1][1]| = -6.989e-02, arg(S[1][1]) = -1.475e+01\n", + " Sol. ||E|| = 5.187519e+01\n", + " Field energy E (4.352e-10 J) + H (3.917e-10 J) = 8.269e-10 J\n", + " S[1][1] = +2.746e-01-8.466e-01i, |S[1][1]| = -1.012e+00, arg(S[1][1]) = -7.203e+01\n", "\n", - "It 26/121: ω/2π = 2.625e+00 GHz (total elapsed time = 3.74e+02 s)\n", + "It 26/61: ω/2π = 3.125e+00 GHz (total elapsed time = 3.89e+02 s)\n", "\n", - " Sol. ||E|| = 3.508059e+01\n", - " Field energy E (1.053e-10 J) + H (8.827e-11 J) = 1.936e-10 J\n", - " S[1][1] = +9.508e-01-2.809e-01i, |S[1][1]| = -7.506e-02, arg(S[1][1]) = -1.646e+01\n", + " Sol. ||E|| = 5.564105e+01\n", + " Field energy E (5.260e-10 J) + H (4.831e-10 J) = 1.009e-09 J\n", + " S[1][1] = +1.537e-01-8.434e-01i, |S[1][1]| = -1.338e+00, arg(S[1][1]) = -7.967e+01\n", "\n", " Wrote fields to disk (Paraview) at step 26\n", "\n", - "It 27/121: ω/2π = 2.650e+00 GHz (total elapsed time = 3.77e+02 s)\n", + "It 27/61: ω/2π = 3.150e+00 GHz (total elapsed time = 3.92e+02 s)\n", "\n", - " Sol. ||E|| = 3.546482e+01\n", - " Field energy E (1.083e-10 J) + H (8.970e-11 J) = 1.980e-10 J\n", - " S[1][1] = +9.411e-01-3.095e-01i, |S[1][1]| = -8.087e-02, arg(S[1][1]) = -1.821e+01\n", + " Sol. ||E|| = 6.031901e+01\n", + " Field energy E (6.498e-10 J) + H (6.089e-10 J) = 1.259e-09 J\n", + " S[1][1] = +9.827e-03-8.099e-01i, |S[1][1]| = -1.831e+00, arg(S[1][1]) = -8.930e+01\n", "\n", - "It 28/121: ω/2π = 2.675e+00 GHz (total elapsed time = 3.79e+02 s)\n", + "It 28/61: ω/2π = 3.175e+00 GHz (total elapsed time = 3.94e+02 s)\n", "\n", - " Sol. ||E|| = 3.587206e+01\n", - " Field energy E (1.115e-10 J) + H (9.141e-11 J) = 2.030e-10 J\n", - " S[1][1] = +9.303e-01-3.385e-01i, |S[1][1]| = -8.742e-02, arg(S[1][1]) = -2.000e+01\n", + " Sol. ||E|| = 6.599737e+01\n", + " Field energy E (8.163e-10 J) + H (7.800e-10 J) = 1.596e-09 J\n", + " S[1][1] = -1.534e-01-7.244e-01i, |S[1][1]| = -2.610e+00, arg(S[1][1]) = -1.020e+02\n", "\n", - "It 29/121: ω/2π = 2.700e+00 GHz (total elapsed time = 3.82e+02 s)\n", + "It 29/61: ω/2π = 3.200e+00 GHz (total elapsed time = 3.96e+02 s)\n", "\n", - " Sol. ||E|| = 3.630566e+01\n", - " Field energy E (1.151e-10 J) + H (9.344e-11 J) = 2.086e-10 J\n", - " S[1][1] = +9.182e-01-3.678e-01i, |S[1][1]| = -9.485e-02, arg(S[1][1]) = -2.183e+01\n", + " Sol. ||E|| = 7.244389e+01\n", + " Field energy E (1.028e-09 J) + H (1.000e-09 J) = 2.028e-09 J\n", + " S[1][1] = -3.144e-01-5.573e-01i, |S[1][1]| = -3.879e+00, arg(S[1][1]) = -1.194e+02\n", "\n", - "It 30/121: ω/2π = 2.725e+00 GHz (total elapsed time = 3.84e+02 s)\n", + "It 30/61: ω/2π = 3.225e+00 GHz (total elapsed time = 3.98e+02 s)\n", "\n", - " Sol. ||E|| = 3.676963e+01\n", - " Field energy E (1.191e-10 J) + H (9.586e-11 J) = 2.149e-10 J\n", - " S[1][1] = +9.047e-01-3.975e-01i, |S[1][1]| = -1.033e-01, arg(S[1][1]) = -2.372e+01\n", + " Sol. ||E|| = 7.865583e+01\n", + " Field energy E (1.256e-09 J) + H (1.242e-09 J) = 2.499e-09 J\n", + " S[1][1] = -4.161e-01-2.873e-01i, |S[1][1]| = -5.924e+00, arg(S[1][1]) = -1.454e+02\n", "\n", - "It 31/121: ω/2π = 2.750e+00 GHz (total elapsed time = 3.87e+02 s)\n", + "It 31/61: ω/2π = 3.250e+00 GHz (total elapsed time = 4.00e+02 s)\n", "\n", - " Sol. ||E|| = 3.726880e+01\n", - " Field energy E (1.235e-10 J) + H (9.873e-11 J) = 2.222e-10 J\n", - " S[1][1] = +8.897e-01-4.275e-01i, |S[1][1]| = -1.130e-01, arg(S[1][1]) = -2.567e+01\n", + " Sol. ||E|| = 8.256947e+01\n", + " Field energy E (1.420e-09 J) + H (1.423e-09 J) = 2.843e-09 J\n", + " S[1][1] = -3.702e-01+4.956e-02i, |S[1][1]| = -8.553e+00, arg(S[1][1]) = +1.724e+02\n", "\n", " Wrote fields to disk (Paraview) at step 31\n", "\n", - "It 32/121: ω/2π = 2.775e+00 GHz (total elapsed time = 3.90e+02 s)\n", + "It 32/61: ω/2π = 3.275e+00 GHz (total elapsed time = 4.03e+02 s)\n", "\n", - " Sol. ||E|| = 3.780902e+01\n", - " Field energy E (1.284e-10 J) + H (1.021e-10 J) = 2.305e-10 J\n", - " S[1][1] = +8.730e-01-4.580e-01i, |S[1][1]| = -1.243e-01, arg(S[1][1]) = -2.768e+01\n", + " Sol. ||E|| = 8.210804e+01\n", + " Field energy E (1.422e-09 J) + H (1.438e-09 J) = 2.860e-09 J\n", + " S[1][1] = -1.389e-01+3.287e-01i, |S[1][1]| = -8.950e+00, arg(S[1][1]) = +1.129e+02\n", "\n", - "It 33/121: ω/2π = 2.800e+00 GHz (total elapsed time = 3.92e+02 s)\n", + "It 33/61: ω/2π = 3.300e+00 GHz (total elapsed time = 4.06e+02 s)\n", "\n", - " Sol. ||E|| = 3.839749e+01\n", - " Field energy E (1.339e-10 J) + H (1.061e-10 J) = 2.401e-10 J\n", - " S[1][1] = +8.544e-01-4.888e-01i, |S[1][1]| = -1.373e-01, arg(S[1][1]) = -2.978e+01\n", + " Sol. ||E|| = 7.736455e+01\n", + " Field energy E (1.259e-09 J) + H (1.280e-09 J) = 2.538e-09 J\n", + " S[1][1] = +1.860e-01+4.360e-01i, |S[1][1]| = -6.484e+00, arg(S[1][1]) = +6.690e+01\n", "\n", - "It 34/121: ω/2π = 2.825e+00 GHz (total elapsed time = 3.95e+02 s)\n", + "It 34/61: ω/2π = 3.325e+00 GHz (total elapsed time = 4.08e+02 s)\n", "\n", - " Sol. ||E|| = 3.904306e+01\n", - " Field energy E (1.402e-10 J) + H (1.109e-10 J) = 2.512e-10 J\n", - " S[1][1] = +8.336e-01-5.201e-01i, |S[1][1]| = -1.526e-01, arg(S[1][1]) = -3.196e+01\n", + " Sol. ||E|| = 7.057361e+01\n", + " Field energy E (1.029e-09 J) + H (1.047e-09 J) = 2.075e-09 J\n", + " S[1][1] = +4.728e-01+3.827e-01i, |S[1][1]| = -4.317e+00, arg(S[1][1]) = +3.899e+01\n", "\n", - "It 35/121: ω/2π = 2.850e+00 GHz (total elapsed time = 3.98e+02 s)\n", + "It 35/61: ω/2π = 3.350e+00 GHz (total elapsed time = 4.10e+02 s)\n", "\n", - " Sol. ||E|| = 3.975677e+01\n", - " Field energy E (1.475e-10 J) + H (1.166e-10 J) = 2.641e-10 J\n", - " S[1][1] = +8.105e-01-5.519e-01i, |S[1][1]| = -1.707e-01, arg(S[1][1]) = -3.425e+01\n", + " Sol. ||E|| = 6.386580e+01\n", + " Field energy E (8.162e-10 J) + H (8.281e-10 J) = 1.644e-09 J\n", + " S[1][1] = +6.672e-01+2.498e-01i, |S[1][1]| = -2.945e+00, arg(S[1][1]) = +2.052e+01\n", "\n", - "It 36/121: ω/2π = 2.875e+00 GHz (total elapsed time = 4.00e+02 s)\n", + "It 36/61: ω/2π = 3.375e+00 GHz (total elapsed time = 4.13e+02 s)\n", "\n", - " Sol. ||E|| = 4.055252e+01\n", - " Field energy E (1.558e-10 J) + H (1.235e-10 J) = 2.794e-10 J\n", - " S[1][1] = +7.845e-01-5.841e-01i, |S[1][1]| = -1.923e-01, arg(S[1][1]) = -3.667e+01\n", + " Sol. ||E|| = 5.821620e+01\n", + " Field energy E (6.502e-10 J) + H (6.549e-10 J) = 1.305e-09 J\n", + " S[1][1] = +7.792e-01+9.912e-02i, |S[1][1]| = -2.098e+00, arg(S[1][1]) = +7.250e+00\n", "\n", " Wrote fields to disk (Paraview) at step 36\n", "\n", - "It 37/121: ω/2π = 2.900e+00 GHz (total elapsed time = 4.04e+02 s)\n", + "It 37/61: ω/2π = 3.400e+00 GHz (total elapsed time = 4.16e+02 s)\n", "\n", - " Sol. ||E|| = 4.144809e+01\n", - " Field energy E (1.657e-10 J) + H (1.318e-10 J) = 2.975e-10 J\n", - " S[1][1] = +7.554e-01-6.167e-01i, |S[1][1]| = -2.183e-01, arg(S[1][1]) = -3.923e+01\n", + " Sol. ||E|| = 5.378857e+01\n", + " Field energy E (5.284e-10 J) + H (5.264e-10 J) = 1.055e-09 J\n", + " S[1][1] = +8.346e-01-4.161e-02i, |S[1][1]| = -1.559e+00, arg(S[1][1]) = -2.854e+00\n", "\n", - "It 38/121: ω/2π = 2.925e+00 GHz (total elapsed time = 4.07e+02 s)\n", + "It 38/61: ω/2π = 3.425e+00 GHz (total elapsed time = 4.18e+02 s)\n", "\n", - " Sol. ||E|| = 4.246797e+01\n", - " Field energy E (1.773e-10 J) + H (1.420e-10 J) = 3.193e-10 J\n", - " S[1][1] = +7.224e-01-6.498e-01i, |S[1][1]| = -2.502e-01, arg(S[1][1]) = -4.197e+01\n", + " Sol. ||E|| = 5.042655e+01\n", + " Field energy E (4.403e-10 J) + H (4.327e-10 J) = 8.730e-10 J\n", + " S[1][1] = +8.549e-01-1.646e-01i, |S[1][1]| = -1.203e+00, arg(S[1][1]) = -1.090e+01\n", "\n", - "It 39/121: ω/2π = 2.950e+00 GHz (total elapsed time = 4.10e+02 s)\n", + "It 39/61: ω/2π = 3.450e+00 GHz (total elapsed time = 4.21e+02 s)\n", "\n", - " Sol. ||E|| = 4.363745e+01\n", - " Field energy E (1.913e-10 J) + H (1.544e-10 J) = 3.457e-10 J\n", - " S[1][1] = +6.848e-01-6.830e-01i, |S[1][1]| = -2.895e-01, arg(S[1][1]) = -4.492e+01\n", + " Sol. ||E|| = 4.790668e+01\n", + " Field energy E (3.765e-10 J) + H (3.641e-10 J) = 7.406e-10 J\n", + " S[1][1] = +8.538e-01-2.699e-01i, |S[1][1]| = -9.592e-01, arg(S[1][1]) = -1.754e+01\n", "\n", - "It 40/121: ω/2π = 2.975e+00 GHz (total elapsed time = 4.13e+02 s)\n", + "It 40/61: ω/2π = 3.475e+00 GHz (total elapsed time = 4.23e+02 s)\n", "\n", - " Sol. ||E|| = 4.499450e+01\n", - " Field energy E (2.082e-10 J) + H (1.699e-10 J) = 3.781e-10 J\n", - " S[1][1] = +6.418e-01-7.163e-01i, |S[1][1]| = -3.389e-01, arg(S[1][1]) = -4.814e+01\n", + " Sol. ||E|| = 4.602762e+01\n", + " Field energy E (3.296e-10 J) + H (3.132e-10 J) = 6.428e-10 J\n", + " S[1][1] = +8.396e-01-3.599e-01i, |S[1][1]| = -7.857e-01, arg(S[1][1]) = -2.320e+01\n", "\n", - "It 41/121: ω/2π = 3.000e+00 GHz (total elapsed time = 4.16e+02 s)\n", + "It 41/61: ω/2π = 3.500e+00 GHz (total elapsed time = 4.26e+02 s)\n", "\n", - " Sol. ||E|| = 4.659225e+01\n", - " Field energy E (2.292e-10 J) + H (1.895e-10 J) = 4.187e-10 J\n", - " S[1][1] = +5.919e-01-7.491e-01i, |S[1][1]| = -4.021e-01, arg(S[1][1]) = -5.169e+01\n", + " Sol. ||E|| = 4.463025e+01\n", + " Field energy E (2.947e-10 J) + H (2.748e-10 J) = 5.696e-10 J\n", + " S[1][1] = +8.173e-01-4.374e-01i, |S[1][1]| = -6.589e-01, arg(S[1][1]) = -2.816e+01\n", "\n", " Wrote fields to disk (Paraview) at step 41\n", "\n", - "It 42/121: ω/2π = 3.025e+00 GHz (total elapsed time = 4.19e+02 s)\n", + "It 42/61: ω/2π = 3.525e+00 GHz (total elapsed time = 4.29e+02 s)\n", "\n", - " Sol. ||E|| = 4.849687e+01\n", - " Field energy E (2.556e-10 J) + H (2.146e-10 J) = 4.702e-10 J\n", - " S[1][1] = +5.336e-01-7.808e-01i, |S[1][1]| = -4.844e-01, arg(S[1][1]) = -5.565e+01\n", + " Sol. ||E|| = 4.359487e+01\n", + " Field energy E (2.684e-10 J) + H (2.456e-10 J) = 5.140e-10 J\n", + " S[1][1] = +7.896e-01-5.047e-01i, |S[1][1]| = -5.637e-01, arg(S[1][1]) = -3.258e+01\n", "\n", - "It 43/121: ω/2π = 3.050e+00 GHz (total elapsed time = 4.22e+02 s)\n", + "It 43/61: ω/2π = 3.550e+00 GHz (total elapsed time = 4.32e+02 s)\n", "\n", - " Sol. ||E|| = 5.079728e+01\n", - " Field energy E (2.895e-10 J) + H (2.472e-10 J) = 5.367e-10 J\n", - " S[1][1] = +4.648e-01-8.100e-01i, |S[1][1]| = -5.942e-01, arg(S[1][1]) = -6.015e+01\n", + " Sol. ||E|| = 4.283310e+01\n", + " Field energy E (2.482e-10 J) + H (2.230e-10 J) = 4.712e-10 J\n", + " S[1][1] = +7.585e-01-5.637e-01i, |S[1][1]| = -4.909e-01, arg(S[1][1]) = -3.662e+01\n", "\n", - "It 44/121: ω/2π = 3.075e+00 GHz (total elapsed time = 4.25e+02 s)\n", + "It 44/61: ω/2π = 3.575e+00 GHz (total elapsed time = 4.35e+02 s)\n", "\n", - " Sol. ||E|| = 5.361184e+01\n", - " Field energy E (3.336e-10 J) + H (2.904e-10 J) = 6.240e-10 J\n", - " S[1][1] = +3.825e-01-8.344e-01i, |S[1][1]| = -7.444e-01, arg(S[1][1]) = -6.537e+01\n", + " Sol. ||E|| = 4.227992e+01\n", + " Field energy E (2.327e-10 J) + H (2.053e-10 J) = 4.380e-10 J\n", + " S[1][1] = +7.249e-01-6.159e-01i, |S[1][1]| = -4.341e-01, arg(S[1][1]) = -4.035e+01\n", "\n", - "It 45/121: ω/2π = 3.100e+00 GHz (total elapsed time = 4.28e+02 s)\n", + "It 45/61: ω/2π = 3.600e+00 GHz (total elapsed time = 4.37e+02 s)\n", "\n", - " Sol. ||E|| = 5.709506e+01\n", - " Field energy E (3.923e-10 J) + H (3.487e-10 J) = 7.410e-10 J\n", - " S[1][1] = +2.833e-01-8.497e-01i, |S[1][1]| = -9.563e-01, arg(S[1][1]) = -7.156e+01\n", + " Sol. ||E|| = 4.188735e+01\n", + " Field energy E (2.206e-10 J) + H (1.913e-10 J) = 4.119e-10 J\n", + " S[1][1] = +6.895e-01-6.625e-01i, |S[1][1]| = -3.892e-01, arg(S[1][1]) = -4.385e+01\n", "\n", - "It 46/121: ω/2π = 3.125e+00 GHz (total elapsed time = 4.32e+02 s)\n", + "It 46/61: ω/2π = 3.625e+00 GHz (total elapsed time = 4.40e+02 s)\n", "\n", - " Sol. ||E|| = 6.143817e+01\n", - " Field energy E (4.718e-10 J) + H (4.285e-10 J) = 9.003e-10 J\n", - " S[1][1] = +1.633e-01-8.488e-01i, |S[1][1]| = -1.266e+00, arg(S[1][1]) = -7.911e+01\n", + " Sol. ||E|| = 4.161970e+01\n", + " Field energy E (2.111e-10 J) + H (1.802e-10 J) = 3.913e-10 J\n", + " S[1][1] = +6.527e-01-7.042e-01i, |S[1][1]| = -3.532e-01, arg(S[1][1]) = -4.717e+01\n", "\n", " Wrote fields to disk (Paraview) at step 46\n", "\n", - "It 47/121: ω/2π = 3.150e+00 GHz (total elapsed time = 4.35e+02 s)\n", + "It 47/61: ω/2π = 3.650e+00 GHz (total elapsed time = 4.44e+02 s)\n", "\n", - " Sol. ||E|| = 6.684572e+01\n", - " Field energy E (5.802e-10 J) + H (5.389e-10 J) = 1.119e-09 J\n", - " S[1][1] = +1.967e-02-8.187e-01i, |S[1][1]| = -1.735e+00, arg(S[1][1]) = -8.862e+01\n", + " Sol. ||E|| = 4.145023e+01\n", + " Field energy E (2.037e-10 J) + H (1.714e-10 J) = 3.751e-10 J\n", + " S[1][1] = +6.147e-01-7.418e-01i, |S[1][1]| = -3.241e-01, arg(S[1][1]) = -5.035e+01\n", "\n", - "It 48/121: ω/2π = 3.175e+00 GHz (total elapsed time = 4.39e+02 s)\n", + "It 48/61: ω/2π = 3.675e+00 GHz (total elapsed time = 4.47e+02 s)\n", "\n", - " Sol. ||E|| = 7.344012e+01\n", - " Field energy E (7.268e-10 J) + H (6.898e-10 J) = 1.417e-09 J\n", - " S[1][1] = -1.448e-01-7.377e-01i, |S[1][1]| = -2.478e+00, arg(S[1][1]) = -1.011e+02\n", + " Sol. ||E|| = 4.135863e+01\n", + " Field energy E (1.979e-10 J) + H (1.643e-10 J) = 3.622e-10 J\n", + " S[1][1] = +5.757e-01-7.758e-01i, |S[1][1]| = -3.003e-01, arg(S[1][1]) = -5.342e+01\n", "\n", - "It 49/121: ω/2π = 3.200e+00 GHz (total elapsed time = 4.42e+02 s)\n", + "It 49/61: ω/2π = 3.700e+00 GHz (total elapsed time = 4.50e+02 s)\n", "\n", - " Sol. ||E|| = 8.099430e+01\n", - " Field energy E (9.143e-10 J) + H (8.857e-10 J) = 1.800e-09 J\n", - " S[1][1] = -3.101e-01-5.756e-01i, |S[1][1]| = -3.691e+00, arg(S[1][1]) = -1.183e+02\n", + " Sol. ||E|| = 4.132935e+01\n", + " Field energy E (1.934e-10 J) + H (1.587e-10 J) = 3.520e-10 J\n", + " S[1][1] = +5.357e-01-8.065e-01i, |S[1][1]| = -2.808e-01, arg(S[1][1]) = -5.641e+01\n", "\n", - "It 50/121: ω/2π = 3.225e+00 GHz (total elapsed time = 4.45e+02 s)\n", + "It 50/61: ω/2π = 3.725e+00 GHz (total elapsed time = 4.53e+02 s)\n", "\n", - " Sol. ||E|| = 8.840335e+01\n", - " Field energy E (1.120e-09 J) + H (1.105e-09 J) = 2.226e-09 J\n", - " S[1][1] = -4.203e-01-3.082e-01i, |S[1][1]| = -5.660e+00, arg(S[1][1]) = -1.438e+02\n", + " Sol. ||E|| = 4.135035e+01\n", + " Field energy E (1.899e-10 J) + H (1.542e-10 J) = 3.441e-10 J\n", + " S[1][1] = +4.949e-01-8.342e-01i, |S[1][1]| = -2.646e-01, arg(S[1][1]) = -5.932e+01\n", "\n", - "It 51/121: ω/2π = 3.250e+00 GHz (total elapsed time = 4.48e+02 s)\n", + "It 51/61: ω/2π = 3.750e+00 GHz (total elapsed time = 4.56e+02 s)\n", "\n", - " Sol. ||E|| = 9.327931e+01\n", - " Field energy E (1.273e-09 J) + H (1.274e-09 J) = 2.547e-09 J\n", - " S[1][1] = -3.847e-01+3.292e-02i, |S[1][1]| = -8.266e+00, arg(S[1][1]) = +1.751e+02\n", + " Sol. ||E|| = 4.141217e+01\n", + " Field energy E (1.872e-10 J) + H (1.507e-10 J) = 3.379e-10 J\n", + " S[1][1] = +4.533e-01-8.592e-01i, |S[1][1]| = -2.513e-01, arg(S[1][1]) = -6.219e+01\n", "\n", " Wrote fields to disk (Paraview) at step 51\n", "\n", - "It 52/121: ω/2π = 3.275e+00 GHz (total elapsed time = 4.52e+02 s)\n", + "It 52/61: ω/2π = 3.775e+00 GHz (total elapsed time = 4.59e+02 s)\n", "\n", - " Sol. ||E|| = 9.307661e+01\n", - " Field energy E (1.279e-09 J) + H (1.295e-09 J) = 2.574e-09 J\n", - " S[1][1] = -1.577e-01+3.227e-01i, |S[1][1]| = -8.893e+00, arg(S[1][1]) = +1.160e+02\n", + " Sol. ||E|| = 4.150729e+01\n", + " Field energy E (1.852e-10 J) + H (1.481e-10 J) = 3.333e-10 J\n", + " S[1][1] = +4.109e-01-8.817e-01i, |S[1][1]| = -2.402e-01, arg(S[1][1]) = -6.501e+01\n", "\n", - "It 53/121: ω/2π = 3.300e+00 GHz (total elapsed time = 4.56e+02 s)\n", + "It 53/61: ω/2π = 3.800e+00 GHz (total elapsed time = 4.62e+02 s)\n", "\n", - " Sol. ||E|| = 8.773833e+01\n", - " Field energy E (1.135e-09 J) + H (1.156e-09 J) = 2.290e-09 J\n", - " S[1][1] = +1.710e-01+4.391e-01i, |S[1][1]| = -6.536e+00, arg(S[1][1]) = +6.872e+01\n", + " Sol. ||E|| = 4.162967e+01\n", + " Field energy E (1.838e-10 J) + H (1.461e-10 J) = 3.299e-10 J\n", + " S[1][1] = +3.677e-01-9.016e-01i, |S[1][1]| = -2.311e-01, arg(S[1][1]) = -6.781e+01\n", "\n", - "It 54/121: ω/2π = 3.325e+00 GHz (total elapsed time = 4.59e+02 s)\n", + "It 54/61: ω/2π = 3.825e+00 GHz (total elapsed time = 4.65e+02 s)\n", "\n", - " Sol. ||E|| = 7.985466e+01\n", - " Field energy E (9.271e-10 J) + H (9.458e-10 J) = 1.873e-09 J\n", - " S[1][1] = +4.642e-01+3.889e-01i, |S[1][1]| = -4.356e+00, arg(S[1][1]) = +3.995e+01\n", + " Sol. ||E|| = 4.177439e+01\n", + " Field energy E (1.829e-10 J) + H (1.447e-10 J) = 3.276e-10 J\n", + " S[1][1] = +3.238e-01-9.192e-01i, |S[1][1]| = -2.235e-01, arg(S[1][1]) = -7.059e+01\n", "\n", - "It 55/121: ω/2π = 3.350e+00 GHz (total elapsed time = 4.63e+02 s)\n", + "It 55/61: ω/2π = 3.850e+00 GHz (total elapsed time = 4.68e+02 s)\n", "\n", - " Sol. ||E|| = 7.198532e+01\n", - " Field energy E (7.354e-10 J) + H (7.475e-10 J) = 1.483e-09 J\n", - " S[1][1] = +6.631e-01+2.554e-01i, |S[1][1]| = -2.967e+00, arg(S[1][1]) = +2.106e+01\n", + " Sol. ||E|| = 4.193737e+01\n", + " Field energy E (1.824e-10 J) + H (1.438e-10 J) = 3.262e-10 J\n", + " S[1][1] = +2.792e-01-9.345e-01i, |S[1][1]| = -2.174e-01, arg(S[1][1]) = -7.336e+01\n", "\n", - "It 56/121: ω/2π = 3.375e+00 GHz (total elapsed time = 4.66e+02 s)\n", + "It 56/61: ω/2π = 3.875e+00 GHz (total elapsed time = 4.72e+02 s)\n", "\n", - " Sol. ||E|| = 6.532213e+01\n", - " Field energy E (5.861e-10 J) + H (5.910e-10 J) = 1.177e-09 J\n", - " S[1][1] = +7.774e-01+1.032e-01i, |S[1][1]| = -2.111e+00, arg(S[1][1]) = +7.564e+00\n", + " Sol. ||E|| = 4.211519e+01\n", + " Field energy E (1.822e-10 J) + H (1.433e-10 J) = 3.255e-10 J\n", + " S[1][1] = +2.339e-01-9.474e-01i, |S[1][1]| = -2.125e-01, arg(S[1][1]) = -7.613e+01\n", "\n", " Wrote fields to disk (Paraview) at step 56\n", "\n", - "It 57/121: ω/2π = 3.400e+00 GHz (total elapsed time = 4.71e+02 s)\n", + "It 57/61: ω/2π = 3.900e+00 GHz (total elapsed time = 4.75e+02 s)\n", "\n", - " Sol. ||E|| = 6.007880e+01\n", - " Field energy E (4.771e-10 J) + H (4.753e-10 J) = 9.524e-10 J\n", - " S[1][1] = +8.339e-01-3.886e-02i, |S[1][1]| = -1.568e+00, arg(S[1][1]) = -2.668e+00\n", + " Sol. ||E|| = 4.230494e+01\n", + " Field energy E (1.823e-10 J) + H (1.432e-10 J) = 3.256e-10 J\n", + " S[1][1] = +1.879e-01-9.580e-01i, |S[1][1]| = -2.086e-01, arg(S[1][1]) = -7.890e+01\n", "\n", - "It 58/121: ω/2π = 3.425e+00 GHz (total elapsed time = 4.74e+02 s)\n", + "It 58/61: ω/2π = 3.925e+00 GHz (total elapsed time = 4.79e+02 s)\n", "\n", - " Sol. ||E|| = 5.608093e+01\n", - " Field energy E (3.988e-10 J) + H (3.912e-10 J) = 7.900e-10 J\n", - " S[1][1] = +8.546e-01-1.628e-01i, |S[1][1]| = -1.210e+00, arg(S[1][1]) = -1.079e+01\n", + " Sol. ||E|| = 4.250411e+01\n", + " Field energy E (1.827e-10 J) + H (1.435e-10 J) = 3.262e-10 J\n", + " S[1][1] = +1.414e-01-9.663e-01i, |S[1][1]| = -2.057e-01, arg(S[1][1]) = -8.168e+01\n", "\n", - "It 59/121: ω/2π = 3.450e+00 GHz (total elapsed time = 4.78e+02 s)\n", + "It 59/61: ω/2π = 3.950e+00 GHz (total elapsed time = 4.82e+02 s)\n", "\n", - " Sol. ||E|| = 5.307077e+01\n", - " Field energy E (3.422e-10 J) + H (3.298e-10 J) = 6.720e-10 J\n", - " S[1][1] = +8.536e-01-2.688e-01i, |S[1][1]| = -9.646e-01, arg(S[1][1]) = -1.748e+01\n", + " Sol. ||E|| = 4.271049e+01\n", + " Field energy E (1.832e-10 J) + H (1.441e-10 J) = 3.273e-10 J\n", + " S[1][1] = +9.424e-02-9.723e-01i, |S[1][1]| = -2.035e-01, arg(S[1][1]) = -8.446e+01\n", "\n", - "It 60/121: ω/2π = 3.475e+00 GHz (total elapsed time = 4.82e+02 s)\n", + "It 60/61: ω/2π = 3.975e+00 GHz (total elapsed time = 4.86e+02 s)\n", "\n", - " Sol. ||E|| = 5.081444e+01\n", - " Field energy E (3.009e-10 J) + H (2.844e-10 J) = 5.853e-10 J\n", - " S[1][1] = +8.394e-01-3.593e-01i, |S[1][1]| = -7.903e-01, arg(S[1][1]) = -2.317e+01\n", + " Sol. ||E|| = 4.292212e+01\n", + " Field energy E (1.840e-10 J) + H (1.449e-10 J) = 3.289e-10 J\n", + " S[1][1] = +4.663e-02-9.759e-01i, |S[1][1]| = -2.022e-01, arg(S[1][1]) = -8.726e+01\n", "\n", - "It 61/121: ω/2π = 3.500e+00 GHz (total elapsed time = 4.86e+02 s)\n", + "It 61/61: ω/2π = 4.000e+00 GHz (total elapsed time = 4.89e+02 s)\n", "\n", - " Sol. ||E|| = 4.912643e+01\n", - " Field energy E (2.703e-10 J) + H (2.504e-10 J) = 5.206e-10 J\n", - " S[1][1] = +8.170e-01-4.370e-01i, |S[1][1]| = -6.629e-01, arg(S[1][1]) = -2.815e+01\n", + " Sol. ||E|| = 4.313723e+01\n", + " Field energy E (1.849e-10 J) + H (1.460e-10 J) = 3.308e-10 J\n", + " S[1][1] = -1.406e-03-9.771e-01i, |S[1][1]| = -2.014e-01, arg(S[1][1]) = -9.008e+01\n", "\n", " Wrote fields to disk (Paraview) at step 61\n", "\n", - "It 62/121: ω/2π = 3.525e+00 GHz (total elapsed time = 4.90e+02 s)\n", - "\n", - " Sol. ||E|| = 4.786679e+01\n", - " Field energy E (2.472e-10 J) + H (2.245e-10 J) = 4.717e-10 J\n", - " S[1][1] = +7.893e-01-5.045e-01i, |S[1][1]| = -5.674e-01, arg(S[1][1]) = -3.259e+01\n", - "\n", - "It 63/121: ω/2π = 3.550e+00 GHz (total elapsed time = 4.94e+02 s)\n", - "\n", - " Sol. ||E|| = 4.693185e+01\n", - " Field energy E (2.297e-10 J) + H (2.045e-10 J) = 4.342e-10 J\n", - " S[1][1] = +7.581e-01-5.637e-01i, |S[1][1]| = -4.943e-01, arg(S[1][1]) = -3.663e+01\n", - "\n", - "It 64/121: ω/2π = 3.575e+00 GHz (total elapsed time = 4.98e+02 s)\n", - "\n", - " Sol. ||E|| = 4.624514e+01\n", - " Field energy E (2.163e-10 J) + H (1.889e-10 J) = 4.052e-10 J\n", - " S[1][1] = +7.244e-01-6.160e-01i, |S[1][1]| = -4.373e-01, arg(S[1][1]) = -4.038e+01\n", - "\n", - "It 65/121: ω/2π = 3.600e+00 GHz (total elapsed time = 5.02e+02 s)\n", - "\n", - " Sol. ||E|| = 4.575004e+01\n", - " Field energy E (2.059e-10 J) + H (1.766e-10 J) = 3.825e-10 J\n", - " S[1][1] = +6.889e-01-6.626e-01i, |S[1][1]| = -3.922e-01, arg(S[1][1]) = -4.388e+01\n", - "\n", - "It 66/121: ω/2π = 3.625e+00 GHz (total elapsed time = 5.06e+02 s)\n", - "\n", - " Sol. ||E|| = 4.540432e+01\n", - " Field energy E (1.978e-10 J) + H (1.669e-10 J) = 3.647e-10 J\n", - " S[1][1] = +6.520e-01-7.044e-01i, |S[1][1]| = -3.562e-01, arg(S[1][1]) = -4.721e+01\n", - "\n", - " Wrote fields to disk (Paraview) at step 66\n", - "\n", - "It 67/121: ω/2π = 3.650e+00 GHz (total elapsed time = 5.11e+02 s)\n", - "\n", - " Sol. ||E|| = 4.517625e+01\n", - " Field energy E (1.916e-10 J) + H (1.592e-10 J) = 3.508e-10 J\n", - " S[1][1] = +6.140e-01-7.420e-01i, |S[1][1]| = -3.271e-01, arg(S[1][1]) = -5.039e+01\n", - "\n", - "It 68/121: ω/2π = 3.675e+00 GHz (total elapsed time = 5.15e+02 s)\n", - "\n", - " Sol. ||E|| = 4.504170e+01\n", - " Field energy E (1.867e-10 J) + H (1.531e-10 J) = 3.398e-10 J\n", - " S[1][1] = +5.749e-01-7.759e-01i, |S[1][1]| = -3.033e-01, arg(S[1][1]) = -5.347e+01\n", - "\n", - "It 69/121: ω/2π = 3.700e+00 GHz (total elapsed time = 5.19e+02 s)\n", - "\n", - " Sol. ||E|| = 4.498213e+01\n", - " Field energy E (1.830e-10 J) + H (1.483e-10 J) = 3.313e-10 J\n", - " S[1][1] = +5.349e-01-8.066e-01i, |S[1][1]| = -2.839e-01, arg(S[1][1]) = -5.645e+01\n", - "\n", - "It 70/121: ω/2π = 3.725e+00 GHz (total elapsed time = 5.23e+02 s)\n", - "\n", - " Sol. ||E|| = 4.498316e+01\n", - " Field energy E (1.802e-10 J) + H (1.445e-10 J) = 3.247e-10 J\n", - " S[1][1] = +4.940e-01-8.343e-01i, |S[1][1]| = -2.680e-01, arg(S[1][1]) = -5.937e+01\n", - "\n", - "It 71/121: ω/2π = 3.750e+00 GHz (total elapsed time = 5.27e+02 s)\n", - "\n", - " Sol. ||E|| = 4.503348e+01\n", - " Field energy E (1.781e-10 J) + H (1.416e-10 J) = 3.197e-10 J\n", - " S[1][1] = +4.523e-01-8.593e-01i, |S[1][1]| = -2.549e-01, arg(S[1][1]) = -6.224e+01\n", - "\n", - " Wrote fields to disk (Paraview) at step 71\n", - "\n", - "It 72/121: ω/2π = 3.775e+00 GHz (total elapsed time = 5.32e+02 s)\n", - "\n", - " Sol. ||E|| = 4.512412e+01\n", - " Field energy E (1.766e-10 J) + H (1.394e-10 J) = 3.160e-10 J\n", - " S[1][1] = +4.098e-01-8.817e-01i, |S[1][1]| = -2.441e-01, arg(S[1][1]) = -6.507e+01\n", - "\n", - "It 73/121: ω/2π = 3.800e+00 GHz (total elapsed time = 5.36e+02 s)\n", - "\n", - " Sol. ||E|| = 4.524787e+01\n", - " Field energy E (1.756e-10 J) + H (1.379e-10 J) = 3.135e-10 J\n", - " S[1][1] = +3.666e-01-9.016e-01i, |S[1][1]| = -2.353e-01, arg(S[1][1]) = -6.787e+01\n", - "\n", - "It 74/121: ω/2π = 3.825e+00 GHz (total elapsed time = 5.41e+02 s)\n", - "\n", - " Sol. ||E|| = 4.539884e+01\n", - " Field energy E (1.750e-10 J) + H (1.368e-10 J) = 3.118e-10 J\n", - " S[1][1] = +3.226e-01-9.191e-01i, |S[1][1]| = -2.281e-01, arg(S[1][1]) = -7.066e+01\n", - "\n", - "It 75/121: ω/2π = 3.850e+00 GHz (total elapsed time = 5.45e+02 s)\n", - "\n", - " Sol. ||E|| = 4.557221e+01\n", - " Field energy E (1.748e-10 J) + H (1.362e-10 J) = 3.110e-10 J\n", - " S[1][1] = +2.780e-01-9.343e-01i, |S[1][1]| = -2.223e-01, arg(S[1][1]) = -7.343e+01\n", - "\n", - "It 76/121: ω/2π = 3.875e+00 GHz (total elapsed time = 5.49e+02 s)\n", - "\n", - " Sol. ||E|| = 4.576392e+01\n", - " Field energy E (1.749e-10 J) + H (1.360e-10 J) = 3.109e-10 J\n", - " S[1][1] = +2.326e-01-9.471e-01i, |S[1][1]| = -2.177e-01, arg(S[1][1]) = -7.620e+01\n", - "\n", - " Wrote fields to disk (Paraview) at step 76\n", - "\n", - "It 77/121: ω/2π = 3.900e+00 GHz (total elapsed time = 5.54e+02 s)\n", - "\n", - " Sol. ||E|| = 4.597055e+01\n", - " Field energy E (1.752e-10 J) + H (1.361e-10 J) = 3.113e-10 J\n", - " S[1][1] = +1.867e-01-9.576e-01i, |S[1][1]| = -2.140e-01, arg(S[1][1]) = -7.897e+01\n", - "\n", - "It 78/121: ω/2π = 3.925e+00 GHz (total elapsed time = 5.59e+02 s)\n", - "\n", - " Sol. ||E|| = 4.618917e+01\n", - " Field energy E (1.757e-10 J) + H (1.366e-10 J) = 3.123e-10 J\n", - " S[1][1] = +1.401e-01-9.659e-01i, |S[1][1]| = -2.113e-01, arg(S[1][1]) = -8.175e+01\n", - "\n", - "It 79/121: ω/2π = 3.950e+00 GHz (total elapsed time = 5.64e+02 s)\n", - "\n", - " Sol. ||E|| = 4.641721e+01\n", - " Field energy E (1.764e-10 J) + H (1.373e-10 J) = 3.137e-10 J\n", - " S[1][1] = +9.295e-02-9.718e-01i, |S[1][1]| = -2.093e-01, arg(S[1][1]) = -8.454e+01\n", - "\n", - "It 80/121: ω/2π = 3.975e+00 GHz (total elapsed time = 5.68e+02 s)\n", - "\n", - " Sol. ||E|| = 4.665239e+01\n", - " Field energy E (1.773e-10 J) + H (1.382e-10 J) = 3.155e-10 J\n", - " S[1][1] = +4.534e-02-9.753e-01i, |S[1][1]| = -2.079e-01, arg(S[1][1]) = -8.734e+01\n", - "\n", - "It 81/121: ω/2π = 4.000e+00 GHz (total elapsed time = 5.73e+02 s)\n", - "\n", - " Sol. ||E|| = 4.689268e+01\n", - " Field energy E (1.782e-10 J) + H (1.394e-10 J) = 3.176e-10 J\n", - " S[1][1] = -2.702e-03-9.764e-01i, |S[1][1]| = -2.071e-01, arg(S[1][1]) = -9.016e+01\n", - "\n", - " Wrote fields to disk (Paraview) at step 81\n", - "\n", - "It 82/121: ω/2π = 4.025e+00 GHz (total elapsed time = 5.78e+02 s)\n", - "\n", - " Sol. ||E|| = 4.713620e+01\n", - " Field energy E (1.793e-10 J) + H (1.407e-10 J) = 3.200e-10 J\n", - " S[1][1] = -5.108e-02-9.751e-01i, |S[1][1]| = -2.067e-01, arg(S[1][1]) = -9.300e+01\n", - "\n", - "It 83/121: ω/2π = 4.050e+00 GHz (total elapsed time = 5.83e+02 s)\n", - "\n", - " Sol. ||E|| = 4.738124e+01\n", - " Field energy E (1.804e-10 J) + H (1.422e-10 J) = 3.226e-10 J\n", - " S[1][1] = -9.972e-02-9.714e-01i, |S[1][1]| = -2.068e-01, arg(S[1][1]) = -9.586e+01\n", - "\n", - "It 84/121: ω/2π = 4.075e+00 GHz (total elapsed time = 5.88e+02 s)\n", - "\n", - " Sol. ||E|| = 4.762618e+01\n", - " Field energy E (1.816e-10 J) + H (1.439e-10 J) = 3.254e-10 J\n", - " S[1][1] = -1.485e-01-9.651e-01i, |S[1][1]| = -2.072e-01, arg(S[1][1]) = -9.875e+01\n", - "\n", - "It 85/121: ω/2π = 4.100e+00 GHz (total elapsed time = 5.93e+02 s)\n", - "\n", - " Sol. ||E|| = 4.786949e+01\n", - " Field energy E (1.828e-10 J) + H (1.457e-10 J) = 3.284e-10 J\n", - " S[1][1] = -1.974e-01-9.562e-01i, |S[1][1]| = -2.078e-01, arg(S[1][1]) = -1.017e+02\n", - "\n", - "It 86/121: ω/2π = 4.125e+00 GHz (total elapsed time = 5.98e+02 s)\n", - "\n", - " Sol. ||E|| = 4.810968e+01\n", - " Field energy E (1.840e-10 J) + H (1.476e-10 J) = 3.316e-10 J\n", - " S[1][1] = -2.461e-01-9.447e-01i, |S[1][1]| = -2.087e-01, arg(S[1][1]) = -1.046e+02\n", - "\n", - " Wrote fields to disk (Paraview) at step 86\n", - "\n", - "It 87/121: ω/2π = 4.150e+00 GHz (total elapsed time = 6.03e+02 s)\n", - "\n", - " Sol. ||E|| = 4.834536e+01\n", - " Field energy E (1.852e-10 J) + H (1.496e-10 J) = 3.348e-10 J\n", - " S[1][1] = -2.947e-01-9.306e-01i, |S[1][1]| = -2.098e-01, arg(S[1][1]) = -1.076e+02\n", - "\n", - "It 88/121: ω/2π = 4.175e+00 GHz (total elapsed time = 6.08e+02 s)\n", - "\n", - " Sol. ||E|| = 4.857513e+01\n", - " Field energy E (1.865e-10 J) + H (1.516e-10 J) = 3.381e-10 J\n", - " S[1][1] = -3.430e-01-9.137e-01i, |S[1][1]| = -2.111e-01, arg(S[1][1]) = -1.106e+02\n", - "\n", - "It 89/121: ω/2π = 4.200e+00 GHz (total elapsed time = 6.13e+02 s)\n", - "\n", - " Sol. ||E|| = 4.879766e+01\n", - " Field energy E (1.877e-10 J) + H (1.538e-10 J) = 3.415e-10 J\n", - " S[1][1] = -3.907e-01-8.942e-01i, |S[1][1]| = -2.124e-01, arg(S[1][1]) = -1.136e+02\n", - "\n", - "It 90/121: ω/2π = 4.225e+00 GHz (total elapsed time = 6.18e+02 s)\n", - "\n", - " Sol. ||E|| = 4.901163e+01\n", - " Field energy E (1.888e-10 J) + H (1.560e-10 J) = 3.448e-10 J\n", - " S[1][1] = -4.379e-01-8.719e-01i, |S[1][1]| = -2.138e-01, arg(S[1][1]) = -1.167e+02\n", - "\n", - "It 91/121: ω/2π = 4.250e+00 GHz (total elapsed time = 6.23e+02 s)\n", - "\n", - " Sol. ||E|| = 4.921578e+01\n", - " Field energy E (1.900e-10 J) + H (1.582e-10 J) = 3.482e-10 J\n", - " S[1][1] = -4.842e-01-8.469e-01i, |S[1][1]| = -2.153e-01, arg(S[1][1]) = -1.198e+02\n", - "\n", - " Wrote fields to disk (Paraview) at step 91\n", - "\n", - "It 92/121: ω/2π = 4.275e+00 GHz (total elapsed time = 6.29e+02 s)\n", - "\n", - " Sol. ||E|| = 4.940885e+01\n", - " Field energy E (1.910e-10 J) + H (1.605e-10 J) = 3.515e-10 J\n", - " S[1][1] = -5.295e-01-8.191e-01i, |S[1][1]| = -2.167e-01, arg(S[1][1]) = -1.229e+02\n", - "\n", - "It 93/121: ω/2π = 4.300e+00 GHz (total elapsed time = 6.34e+02 s)\n", - "\n", - " Sol. ||E|| = 4.958965e+01\n", - " Field energy E (1.920e-10 J) + H (1.628e-10 J) = 3.548e-10 J\n", - " S[1][1] = -5.736e-01-7.887e-01i, |S[1][1]| = -2.181e-01, arg(S[1][1]) = -1.260e+02\n", - "\n", - "It 94/121: ω/2π = 4.325e+00 GHz (total elapsed time = 6.39e+02 s)\n", - "\n", - " Sol. ||E|| = 4.975705e+01\n", - " Field energy E (1.929e-10 J) + H (1.651e-10 J) = 3.580e-10 J\n", - " S[1][1] = -6.164e-01-7.555e-01i, |S[1][1]| = -2.195e-01, arg(S[1][1]) = -1.292e+02\n", - "\n", - "It 95/121: ω/2π = 4.350e+00 GHz (total elapsed time = 6.44e+02 s)\n", - "\n", - " Sol. ||E|| = 4.991008e+01\n", - " Field energy E (1.937e-10 J) + H (1.673e-10 J) = 3.610e-10 J\n", - " S[1][1] = -6.576e-01-7.197e-01i, |S[1][1]| = -2.208e-01, arg(S[1][1]) = -1.324e+02\n", - "\n", - "It 96/121: ω/2π = 4.375e+00 GHz (total elapsed time = 6.50e+02 s)\n", - "\n", - " Sol. ||E|| = 5.004746e+01\n", - " Field energy E (1.944e-10 J) + H (1.696e-10 J) = 3.640e-10 J\n", - " S[1][1] = -6.971e-01-6.813e-01i, |S[1][1]| = -2.220e-01, arg(S[1][1]) = -1.357e+02\n", - "\n", - " Wrote fields to disk (Paraview) at step 96\n", - "\n", - "It 97/121: ω/2π = 4.400e+00 GHz (total elapsed time = 6.56e+02 s)\n", - "\n", - " Sol. ||E|| = 5.016682e+01\n", - " Field energy E (1.949e-10 J) + H (1.718e-10 J) = 3.667e-10 J\n", - " S[1][1] = -7.347e-01-6.404e-01i, |S[1][1]| = -2.230e-01, arg(S[1][1]) = -1.389e+02\n", - "\n", - "It 98/121: ω/2π = 4.425e+00 GHz (total elapsed time = 6.62e+02 s)\n", - "\n", - " Sol. ||E|| = 5.026887e+01\n", - " Field energy E (1.953e-10 J) + H (1.739e-10 J) = 3.692e-10 J\n", - " S[1][1] = -7.701e-01-5.972e-01i, |S[1][1]| = -2.238e-01, arg(S[1][1]) = -1.422e+02\n", - "\n", - "It 99/121: ω/2π = 4.450e+00 GHz (total elapsed time = 6.67e+02 s)\n", - "\n", - " Sol. ||E|| = 5.035261e+01\n", - " Field energy E (1.956e-10 J) + H (1.759e-10 J) = 3.715e-10 J\n", - " S[1][1] = -8.033e-01-5.517e-01i, |S[1][1]| = -2.245e-01, arg(S[1][1]) = -1.455e+02\n", - "\n", - "It 100/121: ω/2π = 4.475e+00 GHz (total elapsed time = 6.73e+02 s)\n", - "\n", - " Sol. ||E|| = 5.041702e+01\n", - " Field energy E (1.958e-10 J) + H (1.779e-10 J) = 3.736e-10 J\n", - " S[1][1] = -8.339e-01-5.041e-01i, |S[1][1]| = -2.251e-01, arg(S[1][1]) = -1.488e+02\n", - "\n", - "It 101/121: ω/2π = 4.500e+00 GHz (total elapsed time = 6.79e+02 s)\n", - "\n", - " Sol. ||E|| = 5.046133e+01\n", - " Field energy E (1.958e-10 J) + H (1.797e-10 J) = 3.755e-10 J\n", - " S[1][1] = -8.619e-01-4.545e-01i, |S[1][1]| = -2.254e-01, arg(S[1][1]) = -1.522e+02\n", - "\n", - " Wrote fields to disk (Paraview) at step 101\n", - "\n", - "It 102/121: ω/2π = 4.525e+00 GHz (total elapsed time = 6.85e+02 s)\n", - "\n", - " Sol. ||E|| = 5.048491e+01\n", - " Field energy E (1.956e-10 J) + H (1.814e-10 J) = 3.771e-10 J\n", - " S[1][1] = -8.871e-01-4.031e-01i, |S[1][1]| = -2.255e-01, arg(S[1][1]) = -1.556e+02\n", - "\n", - "It 103/121: ω/2π = 4.550e+00 GHz (total elapsed time = 6.90e+02 s)\n", - "\n", - " Sol. ||E|| = 5.048724e+01\n", - " Field energy E (1.953e-10 J) + H (1.831e-10 J) = 3.784e-10 J\n", - " S[1][1] = -9.093e-01-3.501e-01i, |S[1][1]| = -2.253e-01, arg(S[1][1]) = -1.589e+02\n", - "\n", - "It 104/121: ω/2π = 4.575e+00 GHz (total elapsed time = 6.96e+02 s)\n", - "\n", - " Sol. ||E|| = 5.046792e+01\n", - " Field energy E (1.948e-10 J) + H (1.845e-10 J) = 3.793e-10 J\n", - " S[1][1] = -9.285e-01-2.957e-01i, |S[1][1]| = -2.250e-01, arg(S[1][1]) = -1.623e+02\n", - "\n", - "It 105/121: ω/2π = 4.600e+00 GHz (total elapsed time = 7.02e+02 s)\n", - "\n", - " Sol. ||E|| = 5.042668e+01\n", - " Field energy E (1.942e-10 J) + H (1.859e-10 J) = 3.800e-10 J\n", - " S[1][1] = -9.444e-01-2.401e-01i, |S[1][1]| = -2.244e-01, arg(S[1][1]) = -1.657e+02\n", - "\n", - "It 106/121: ω/2π = 4.625e+00 GHz (total elapsed time = 7.08e+02 s)\n", - "\n", - " Sol. ||E|| = 5.036334e+01\n", - " Field energy E (1.934e-10 J) + H (1.870e-10 J) = 3.804e-10 J\n", - " S[1][1] = -9.571e-01-1.836e-01i, |S[1][1]| = -2.237e-01, arg(S[1][1]) = -1.691e+02\n", - "\n", - " Wrote fields to disk (Paraview) at step 106\n", - "\n", - "It 107/121: ω/2π = 4.650e+00 GHz (total elapsed time = 7.14e+02 s)\n", - "\n", - " Sol. ||E|| = 5.027788e+01\n", - " Field energy E (1.924e-10 J) + H (1.880e-10 J) = 3.804e-10 J\n", - " S[1][1] = -9.665e-01-1.264e-01i, |S[1][1]| = -2.227e-01, arg(S[1][1]) = -1.725e+02\n", - "\n", - "It 108/121: ω/2π = 4.675e+00 GHz (total elapsed time = 7.20e+02 s)\n", - "\n", - " Sol. ||E|| = 5.017039e+01\n", - " Field energy E (1.912e-10 J) + H (1.889e-10 J) = 3.801e-10 J\n", - " S[1][1] = -9.724e-01-6.879e-02i, |S[1][1]| = -2.215e-01, arg(S[1][1]) = -1.760e+02\n", - "\n", - "It 109/121: ω/2π = 4.700e+00 GHz (total elapsed time = 7.26e+02 s)\n", - "\n", - " Sol. ||E|| = 5.004110e+01\n", - " Field energy E (1.899e-10 J) + H (1.896e-10 J) = 3.795e-10 J\n", - " S[1][1] = -9.749e-01-1.093e-02i, |S[1][1]| = -2.201e-01, arg(S[1][1]) = -1.794e+02\n", - "\n", - "It 110/121: ω/2π = 4.725e+00 GHz (total elapsed time = 7.32e+02 s)\n", - "\n", - " Sol. ||E|| = 4.989037e+01\n", - " Field energy E (1.885e-10 J) + H (1.901e-10 J) = 3.785e-10 J\n", - " S[1][1] = -9.740e-01+4.687e-02i, |S[1][1]| = -2.186e-01, arg(S[1][1]) = +1.772e+02\n", - "\n", - "It 111/121: ω/2π = 4.750e+00 GHz (total elapsed time = 7.38e+02 s)\n", - "\n", - " Sol. ||E|| = 4.971867e+01\n", - " Field energy E (1.869e-10 J) + H (1.904e-10 J) = 3.773e-10 J\n", - " S[1][1] = -9.697e-01+1.044e-01i, |S[1][1]| = -2.169e-01, arg(S[1][1]) = +1.739e+02\n", - "\n", - " Wrote fields to disk (Paraview) at step 111\n", - "\n", - "It 112/121: ω/2π = 4.775e+00 GHz (total elapsed time = 7.45e+02 s)\n", - "\n", - " Sol. ||E|| = 4.952662e+01\n", - " Field energy E (1.851e-10 J) + H (1.905e-10 J) = 3.757e-10 J\n", - " S[1][1] = -9.621e-01+1.613e-01i, |S[1][1]| = -2.151e-01, arg(S[1][1]) = +1.705e+02\n", - "\n", - "It 113/121: ω/2π = 4.800e+00 GHz (total elapsed time = 7.51e+02 s)\n", - "\n", - " Sol. ||E|| = 4.931492e+01\n", - " Field energy E (1.833e-10 J) + H (1.905e-10 J) = 3.738e-10 J\n", - " S[1][1] = -9.512e-01+2.175e-01i, |S[1][1]| = -2.133e-01, arg(S[1][1]) = +1.671e+02\n", - "\n", - "It 114/121: ω/2π = 4.825e+00 GHz (total elapsed time = 7.58e+02 s)\n", - "\n", - " Sol. ||E|| = 4.908440e+01\n", - " Field energy E (1.813e-10 J) + H (1.903e-10 J) = 3.715e-10 J\n", - " S[1][1] = -9.371e-01+2.727e-01i, |S[1][1]| = -2.113e-01, arg(S[1][1]) = +1.638e+02\n", - "\n", - "It 115/121: ω/2π = 4.850e+00 GHz (total elapsed time = 7.64e+02 s)\n", - "\n", - " Sol. ||E|| = 4.883600e+01\n", - " Field energy E (1.792e-10 J) + H (1.899e-10 J) = 3.690e-10 J\n", - " S[1][1] = -9.199e-01+3.266e-01i, |S[1][1]| = -2.093e-01, arg(S[1][1]) = +1.605e+02\n", - "\n", - "It 116/121: ω/2π = 4.875e+00 GHz (total elapsed time = 7.70e+02 s)\n", - "\n", - " Sol. ||E|| = 4.857073e+01\n", - " Field energy E (1.770e-10 J) + H (1.893e-10 J) = 3.663e-10 J\n", - " S[1][1] = -8.998e-01+3.791e-01i, |S[1][1]| = -2.073e-01, arg(S[1][1]) = +1.572e+02\n", - "\n", - " Wrote fields to disk (Paraview) at step 116\n", - "\n", - "It 117/121: ω/2π = 4.900e+00 GHz (total elapsed time = 7.77e+02 s)\n", - "\n", - " Sol. ||E|| = 4.828969e+01\n", - " Field energy E (1.746e-10 J) + H (1.886e-10 J) = 3.633e-10 J\n", - " S[1][1] = -8.769e-01+4.300e-01i, |S[1][1]| = -2.054e-01, arg(S[1][1]) = +1.539e+02\n", - "\n", - "It 118/121: ω/2π = 4.925e+00 GHz (total elapsed time = 7.83e+02 s)\n", - "\n", - " Sol. ||E|| = 4.799404e+01\n", - " Field energy E (1.723e-10 J) + H (1.877e-10 J) = 3.600e-10 J\n", - " S[1][1] = -8.513e-01+4.791e-01i, |S[1][1]| = -2.034e-01, arg(S[1][1]) = +1.506e+02\n", - "\n", - "It 119/121: ω/2π = 4.950e+00 GHz (total elapsed time = 7.90e+02 s)\n", - "\n", - " Sol. ||E|| = 4.768500e+01\n", - " Field energy E (1.698e-10 J) + H (1.867e-10 J) = 3.565e-10 J\n", - " S[1][1] = -8.233e-01+5.262e-01i, |S[1][1]| = -2.015e-01, arg(S[1][1]) = +1.474e+02\n", - "\n", - "It 120/121: ω/2π = 4.975e+00 GHz (total elapsed time = 7.96e+02 s)\n", - "\n", - " Sol. ||E|| = 4.736384e+01\n", - " Field energy E (1.673e-10 J) + H (1.856e-10 J) = 3.529e-10 J\n", - " S[1][1] = -7.929e-01+5.712e-01i, |S[1][1]| = -1.997e-01, arg(S[1][1]) = +1.442e+02\n", - "\n", - "It 121/121: ω/2π = 5.000e+00 GHz (total elapsed time = 8.03e+02 s)\n", - "\n", - " Sol. ||E|| = 4.703184e+01\n", - " Field energy E (1.647e-10 J) + H (1.843e-10 J) = 3.490e-10 J\n", - " S[1][1] = -7.605e-01+6.141e-01i, |S[1][1]| = -1.981e-01, arg(S[1][1]) = +1.411e+02\n", - "\n", - " Wrote fields to disk (Paraview) at step 121\n", - "\n", "Completed 0 iterations of adaptive mesh refinement (AMR):\n", - " Indicator norm = 1.355e-01, global unknowns = 328150\n", + " Indicator norm = 1.324e-01, global unknowns = 294156\n", " Max. iterations = 0, tol. = 1.000e-02\n", "\n", - "Estimated peak per-rank memory usage is: Min. 269.4M, Max. 1.3G, Avg. 347.6M, Total 5.4G\n", - "Estimated peak per-node memory usage is: Min. 5.4G, Max. 5.4G, Avg. 5.4G, Total 5.4G\n", + "Estimated peak per-rank memory usage is: Min. 273.3M, Max. 776.9M, Avg. 314.5M, Total 4.9G\n", + "Estimated peak per-node memory usage is: Min. 4.9G, Max. 4.9G, Avg. 4.9G, Total 4.9G\n", "\n", "Elapsed Time Report (s) Min. Max. Avg.\n", "==============================================================\n", - "Initialization 0.059 0.203 0.192\n", - " Mesh Preprocessing 0.136 0.269 0.144\n", - "Operator Construction 4.723 248.272 233.037\n", - "Linear Solve 35.266 35.809 35.454\n", - " Setup 16.159 16.161 16.161\n", - " Preconditioner 240.325 242.331 241.840\n", - " Coarse Solve 18.212 19.686 18.522\n", - "PROM Construction 0.493 0.502 0.496\n", - "PROM Solve 0.121 0.134 0.126\n", - "Estimation 0.156 0.174 0.164\n", - " Construction 0.597 0.598 0.597\n", - " Solve 12.978 12.990 12.985\n", - "Postprocessing 1.752 308.209 20.914\n", - " Far Fields 155.132 155.157 155.145\n", - " Paraview 16.129 79.051 75.115\n", - "Disk IO 0.121 0.122 0.121\n", + "Initialization 0.054 0.177 0.163\n", + " Mesh Preprocessing 0.103 0.217 0.110\n", + "Operator Construction 0.942 59.911 56.205\n", + "Linear Solve 50.005 50.303 50.169\n", + " Setup 9.191 9.193 9.192\n", + " Preconditioner 260.217 260.595 260.390\n", + " Coarse Solve 19.787 19.917 19.849\n", + "PROM Construction 0.264 0.270 0.266\n", + "PROM Solve 0.022 0.026 0.024\n", + "Estimation 0.096 0.106 0.102\n", + " Construction 0.753 0.754 0.753\n", + " Solve 8.749 8.755 8.752\n", + "Postprocessing 0.691 75.547 5.371\n", + " Far Fields 60.427 60.443 60.434\n", + " Paraview 7.531 23.450 22.453\n", + "Disk IO 0.107 0.108 0.107\n", "--------------------------------------------------------------\n", - "Total 811.490 811.517 811.506\n", + "Total 494.799 494.819 494.811\n", "\n", "Peak Memory Per-Node Total Total HWM\n", "==============================================================\n", - "Initialization 75.4M 75.4M 75.4M\n", - " Mesh Preprocessing 75.0M 75.0M 150.4M\n", - "Operator Construction 206.1M 206.1M 356.6M\n", - "Linear Solve 1.0M 1.0M 357.6M\n", - " Setup 831.7M 831.7M 1.2G\n", - " Preconditioner 31.6M 31.6M 1.2G\n", - " Coarse Solve 2.2G 2.2G 3.4G\n", - "PROM Construction 0.0K 0.0K 3.4G\n", - "PROM Solve 276.0K 276.0K 3.4G\n", - "Estimation 2.5M 2.5M 3.4G\n", - " Construction 345.0M 345.0M 3.7G\n", - " Solve 0.0K 0.0K 3.7G\n", - "Postprocessing 1.0G 1.0G 4.8G\n", - " Far Fields 0.0K 0.0K 4.8G\n", - " Paraview 1.9M 1.9M 4.8G\n", - "Disk IO 18.4M 18.4M 4.8G\n", + "Initialization 78.5M 78.5M 78.5M\n", + " Mesh Preprocessing 69.6M 69.6M 148.1M\n", + "Operator Construction 194.2M 194.2M 342.4M\n", + "Linear Solve 16.7M 16.7M 359.1M\n", + " Setup 877.9M 877.9M 1.2G\n", + " Preconditioner 110.6M 110.6M 1.3G\n", + " Coarse Solve 2.1G 2.1G 3.4G\n", + "PROM Construction 816.0K 816.0K 3.4G\n", + "PROM Solve 1.0M 1.0M 3.4G\n", + "Estimation 10.5M 10.5M 3.4G\n", + " Construction 318.2M 318.2M 3.8G\n", + " Solve 0.0K 0.0K 3.8G\n", + "Postprocessing 494.1M 494.1M 4.2G\n", + " Far Fields 0.0K 0.0K 4.2G\n", + " Paraview 1.4M 1.4M 4.2G\n", + "Disk IO 16.3M 16.3M 4.3G\n", "--------------------------------------------------------------\n", - "Total 5.1G 5.1G 5.1G\n", + "Total 4.5G 4.5G 4.5G\n", "\n" ] } @@ -3691,13 +3819,13 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 22, "id": "17031e58", "metadata": {}, "outputs": [ { "data": { - "image/png": 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", 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", 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" ] @@ -3718,7 +3846,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 23, "id": "66fc97b6", "metadata": {}, "outputs": [ @@ -3737,7 +3865,7 @@ }, { "data": { - "image/png": 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", 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", 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" ] @@ -3753,7 +3881,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 24, "id": "8d6ae149", "metadata": {}, "outputs": [ @@ -3771,12 +3899,12 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "35bff6b2a42b411aba2710452f72bd69", + "model_id": "7661d286cc2c4551beb03525bc38a3a0", "version_major": 2, "version_minor": 0 }, "text/plain": [ - "Widget(value='