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Commit 3f7fc140 authored by Christophe Geuzaine's avatar Christophe Geuzaine
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cleanup

parent 1d2b845a
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with 1013 additions and 27 deletions
benchmarks/2d/ReplaceDuplicatePoints_Bug.geo 0 → 100644
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View file @ 3f7fc140
Geometry.AutoCoherence = 0;
Geometry.CopyMeshingMethod=1;
lc = 0.409091;
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Point(newp) = {4.152215, 151.399136, 0.000000, lc};
Point(newp) = {4.141971, 151.378750, 0.000000, lc};
Point(newp) = {4.131752, 151.358362, 0.000000, lc};
Point(newp) = {4.121533, 151.337974, 0.000000, lc};
Point(newp) = {4.111315, 151.317586, 0.000000, lc};
Point(newp) = {4.101123, 151.297195, 0.000000, lc};
Point(newp) = {4.090930, 151.276805, 0.000000, lc};
Point(newp) = {4.080738, 151.256414, 0.000000, lc};
Point(newp) = {4.070571, 151.236021, 0.000000, lc};
Point(newp) = {4.060404, 151.215628, 0.000000, lc};
Point(newp) = {4.050240, 151.195234, 0.000000, lc};
Point(newp) = {4.040098, 151.174839, 0.000000, lc};
Point(newp) = {4.029956, 151.154444, 0.000000, lc};
Point(newp) = {4.019819, 151.134047, 0.000000, lc};
Point(newp) = {4.009703, 151.113650, 0.000000, lc};
Point(newp) = {3.999586, 151.093252, 0.000000, lc};
Point(newp) = {3.989477, 151.072853, 0.000000, lc};
Point(newp) = {3.979386, 151.052453, 0.000000, lc};
Point(newp) = {3.969294, 151.032052, 0.000000, lc};
Point(newp) = {3.959212, 151.011651, 0.000000, lc};
Point(newp) = {3.949147, 150.991248, 0.000000, lc};
Point(newp) = {3.939081, 150.970845, 0.000000, lc};
Point(newp) = {3.929027, 150.950441, 0.000000, lc};
Point(newp) = {3.918986, 150.930036, 0.000000, lc};
Point(newp) = {3.908946, 150.909631, 0.000000, lc};
Point(newp) = {3.898919, 150.889224, 0.000000, lc};
Point(newp) = {3.888904, 150.868817, 0.000000, lc};
Point(newp) = {3.878889, 150.848409, 0.000000, lc};
Point(newp) = {3.868890, 150.828000, 0.000000, lc};
Point(newp) = {3.858901, 150.807590, 0.000000, lc};
Point(newp) = {3.848911, 150.787180, 0.000000, lc};
Point(newp) = {3.838940, 150.766768, 0.000000, lc};
Point(newp) = {3.828976, 150.746356, 0.000000, lc};
Point(newp) = {3.819012, 150.725943, 0.000000, lc};
Point(newp) = {3.809069, 150.705529, 0.000000, lc};
Point(newp) = {3.799130, 150.685114, 0.000000, lc};
Point(newp) = {3.789191, 150.664699, 0.000000, lc};
Point(newp) = {3.779276, 150.644283, 0.000000, lc};
Point(newp) = {3.769363, 150.623865, 0.000000, lc};
Point(newp) = {3.759451, 150.603448, 0.000000, lc};
Point(newp) = {3.749563, 150.583029, 0.000000, lc};
Point(newp) = {3.739675, 150.562609, 0.000000, lc};
Point(newp) = {3.729791, 150.542189, 0.000000, lc};
Point(newp) = {3.719928, 150.521768, 0.000000, lc};
Point(newp) = {3.710065, 150.501346, 0.000000, lc};
Point(newp) = {3.700211, 150.480924, 0.000000, lc};
Point(newp) = {3.690373, 150.460500, 0.000000, lc};
Point(newp) = {3.680535, 150.440076, 0.000000, lc};
Point(newp) = {3.670709, 150.419651, 0.000000, lc};
Point(newp) = {3.660897, 150.399225, 0.000000, lc};
Point(newp) = {3.651084, 150.378798, 0.000000, lc};
Point(newp) = {3.641287, 150.358371, 0.000000, lc};
Point(newp) = {3.631500, 150.337942, 0.000000, lc};
Point(newp) = {3.621713, 150.317513, 0.000000, lc};
Point(newp) = {3.611945, 150.297084, 0.000000, lc};
Point(newp) = {3.602183, 150.276653, 0.000000, lc};
Point(newp) = {3.592421, 150.256222, 0.000000, lc};
Point(newp) = {3.582682, 150.235789, 0.000000, lc};
Point(newp) = {3.572945, 150.215357, 0.000000, lc};
Point(newp) = {3.563209, 150.194923, 0.000000, lc};
Point(newp) = {3.553498, 150.174488, 0.000000, lc};
Point(newp) = {3.543787, 150.154053, 0.000000, lc};
Point(newp) = {3.534081, 150.133617, 0.000000, lc};
Point(newp) = {3.524395, 150.113180, 0.000000, lc};
Point(newp) = {3.514708, 150.092743, 0.000000, lc};
Point(newp) = {3.505032, 150.072304, 0.000000, lc};
Point(newp) = {3.495371, 150.051865, 0.000000, lc};
Point(newp) = {3.485709, 150.031425, 0.000000, lc};
Point(newp) = {3.476062, 150.010984, 0.000000, lc};
Point(newp) = {3.466427, 149.990543, 0.000000, lc};
Point(newp) = {3.456790, 149.970101, 0.000000, lc};
Point(newp) = {3.447173, 149.949658, 0.000000, lc};
Point(newp) = {3.437563, 149.929214, 0.000000, lc};
Point(newp) = {3.427952, 149.908770, 0.000000, lc};
Point(newp) = {3.418364, 149.888324, 0.000000, lc};
Point(newp) = {3.408779, 149.867878, 0.000000, lc};
Point(newp) = {3.399196, 149.847431, 0.000000, lc};
Point(newp) = {3.389636, 149.826984, 0.000000, lc};
Point(newp) = {3.380075, 149.806536, 0.000000, lc};
Point(newp) = {3.370522, 149.786087, 0.000000, lc};
Point(newp) = {3.360987, 149.765637, 0.000000, lc};
Point(newp) = {3.351452, 149.745186, 0.000000, lc};
Point(newp) = {3.341929, 149.724735, 0.000000, lc};
Point(newp) = {3.332419, 149.704283, 0.000000, lc};
Point(newp) = {3.322909, 149.683830, 0.000000, lc};
Point(newp) = {3.313417, 149.663376, 0.000000, lc};
Point(newp) = {3.303932, 149.642922, 0.000000, lc};
Point(newp) = {3.294446, 149.622467, 0.000000, lc};
Point(newp) = {3.284985, 149.602011, 0.000000, lc};
Point(newp) = {3.275525, 149.581555, 0.000000, lc};
Point(newp) = {3.266068, 149.561098, 0.000000, lc};
Point(newp) = {3.256633, 149.540640, 0.000000, lc};
Point(newp) = {3.247198, 149.520181, 0.000000, lc};
Point(newp) = {3.237773, 149.499721, 0.000000, lc};
Point(newp) = {3.228363, 149.479261, 0.000000, lc};
Point(newp) = {3.218953, 149.458800, 0.000000, lc};
Point(newp) = {3.209558, 149.438339, 0.000000, lc};
Point(newp) = {3.200173, 149.417876, 0.000000, lc};
Point(newp) = {3.190788, 149.397413, 0.000000, lc};
Point(newp) = {3.181424, 149.376949, 0.000000, lc};
Point(newp) = {3.172065, 149.356485, 0.000000, lc};
Point(newp) = {3.162707, 149.336019, 0.000000, lc};
Point(newp) = {3.153372, 149.315553, 0.000000, lc};
Point(newp) = {3.144037, 149.295087, 0.000000, lc};
Point(newp) = {3.134710, 149.274619, 0.000000, lc};
Point(newp) = {3.125401, 149.254151, 0.000000, lc};
Point(newp) = {3.116091, 149.233682, 0.000000, lc};
Point(newp) = {3.106795, 149.213212, 0.000000, lc};
Point(newp) = {3.097510, 149.192742, 0.000000, lc};
Point(newp) = {3.088226, 149.172271, 0.000000, lc};
Point(newp) = {3.078962, 149.151799, 0.000000, lc};
Point(newp) = {3.069702, 149.131327, 0.000000, lc};
Point(newp) = {3.060444, 149.110854, 0.000000, lc};
Point(newp) = {3.051210, 149.090380, 0.000000, lc};
Point(newp) = {3.041974, 149.069905, 0.000000, lc};
Point(newp) = {3.032749, 149.049430, 0.000000, lc};
Point(newp) = {3.023539, 149.028954, 0.000000, lc};
Point(newp) = {3.014329, 149.008477, 0.000000, lc};
Point(newp) = {3.005135, 148.988000, 0.000000, lc};
Point(newp) = {2.995950, 148.967521, 0.000000, lc};
Point(newp) = {2.986765, 148.947043, 0.000000, lc};
Point(newp) = {2.977603, 148.926563, 0.000000, lc};
Point(newp) = {2.968443, 148.906083, 0.000000, lc};
Point(newp) = {2.959288, 148.885602, 0.000000, lc};
Point(newp) = {2.950153, 148.865120, 0.000000, lc};
Point(newp) = {2.941018, 148.844638, 0.000000, lc};
Point(newp) = {2.931895, 148.824155, 0.000000, lc};
Point(newp) = {2.922785, 148.803671, 0.000000, lc};
Point(newp) = {2.913674, 148.783187, 0.000000, lc};
Point(newp) = {2.904584, 148.762702, 0.000000, lc};
Point(newp) = {2.895498, 148.742216, 0.000000, lc};
Point(newp) = {2.886415, 148.721730, 0.000000, lc};
Point(newp) = {2.877355, 148.701242, 0.000000, lc};
Point(newp) = {2.868294, 148.680754, 0.000000, lc};
Point(newp) = {2.859244, 148.660266, 0.000000, lc};
Point(newp) = {2.850208, 148.639777, 0.000000, lc};
Point(newp) = {2.841173, 148.619287, 0.000000, lc};
Point(newp) = {2.832155, 148.598796, 0.000000, lc};
Point(newp) = {2.823144, 148.578305, 0.000000, lc};
Point(newp) = {2.814134, 148.557813, 0.000000, lc};
Point(newp) = {2.805148, 148.537321, 0.000000, lc};
Point(newp) = {2.796162, 148.516827, 0.000000, lc};
Point(newp) = {2.787186, 148.496333, 0.000000, lc};
Point(newp) = {2.778224, 148.475839, 0.000000, lc};
Point(newp) = {2.769263, 148.455344, 0.000000, lc};
Point(newp) = {2.760319, 148.434848, 0.000000, lc};
Point(newp) = {2.751383, 148.414351, 0.000000, lc};
Point(newp) = {2.742447, 148.393854, 0.000000, lc};
Point(newp) = {2.733536, 148.373356, 0.000000, lc};
Point(newp) = {2.724624, 148.352857, 0.000000, lc};
Point(newp) = {2.715722, 148.332358, 0.000000, lc};
Point(newp) = {2.706835, 148.311858, 0.000000, lc};
Point(newp) = {2.697949, 148.291358, 0.000000, lc};
Point(newp) = {2.689080, 148.270856, 0.000000, lc};
Point(newp) = {2.680218, 148.250354, 0.000000, lc};
Point(newp) = {2.671358, 148.229852, 0.000000, lc};
Point(newp) = {2.662521, 148.209349, 0.000000, lc};
Point(newp) = {2.653683, 148.188845, 0.000000, lc};
Point(newp) = {2.644857, 148.168340, 0.000000, lc};
Point(newp) = {2.636045, 148.147835, 0.000000, lc};
Point(newp) = {2.627232, 148.127330, 0.000000, lc};
Point(newp) = {2.618440, 148.106823, 0.000000, lc};
Point(newp) = {2.609652, 148.086316, 0.000000, lc};
Point(newp) = {2.600868, 148.065808, 0.000000, lc};
Point(newp) = {2.592105, 148.045300, 0.000000, lc};
Point(newp) = {2.583342, 148.024791, 0.000000, lc};
Point(newp) = {2.574593, 148.004281, 0.000000, lc};
Point(newp) = {2.565855, 147.983771, 0.000000, lc};
Point(newp) = {2.557116, 147.963260, 0.000000, lc};
Point(newp) = {2.548401, 147.942748, 0.000000, lc};
Point(newp) = {2.539687, 147.922236, 0.000000, lc};
Point(newp) = {2.530982, 147.901723, 0.000000, lc};
Point(newp) = {2.522293, 147.881210, 0.000000, lc};
Point(newp) = {2.513604, 147.860696, 0.000000, lc};
Point(newp) = {2.504933, 147.840181, 0.000000, lc};
Point(newp) = {2.496268, 147.819666, 0.000000, lc};
Point(newp) = {2.487607, 147.799150, 0.000000, lc};
Point(newp) = {2.478967, 147.778633, 0.000000, lc};
Point(newp) = {2.470328, 147.758116, 0.000000, lc};
Point(newp) = {2.461701, 147.737598, 0.000000, lc};
Point(newp) = {2.453086, 147.717079, 0.000000, lc};
Point(newp) = {2.444471, 147.696560, 0.000000, lc};
Point(newp) = {2.435879, 147.676040, 0.000000, lc};
Point(newp) = {2.427289, 147.655520, 0.000000, lc};
Point(newp) = {2.418707, 147.634999, 0.000000, lc};
Point(newp) = {2.410141, 147.614478, 0.000000, lc};
Point(newp) = {2.401575, 147.593955, 0.000000, lc};
Point(newp) = {2.393029, 147.573433, 0.000000, lc};
Point(newp) = {2.384488, 147.552909, 0.000000, lc};
Point(newp) = {2.375952, 147.532385, 0.000000, lc};
Point(newp) = {2.367435, 147.511861, 0.000000, lc};
Point(newp) = {2.358919, 147.491335, 0.000000, lc};
Point(newp) = {2.350418, 147.470809, 0.000000, lc};
Point(newp) = {2.341926, 147.450283, 0.000000, lc};
Point(newp) = {2.333436, 147.429756, 0.000000, lc};
Point(newp) = {2.324969, 147.409228, 0.000000, lc};
Point(newp) = {2.316501, 147.388700, 0.000000, lc};
Point(newp) = {2.308047, 147.368171, 0.000000, lc};
Point(newp) = {2.299604, 147.347642, 0.000000, lc};
Point(newp) = {2.291161, 147.327112, 0.000000, lc};
Point(newp) = {2.282743, 147.306581, 0.000000, lc};
Point(newp) = {2.274324, 147.286050, 0.000000, lc};
Point(newp) = {2.265917, 147.265518, 0.000000, lc};
Point(newp) = {2.257523, 147.244985, 0.000000, lc};
Point(newp) = {2.249129, 147.224452, 0.000000, lc};
Point(newp) = {2.240758, 147.203919, 0.000000, lc};
Point(newp) = {2.232388, 147.183384, 0.000000, lc};
Point(newp) = {2.224028, 147.162850, 0.000000, lc};
Point(newp) = {2.215683, 147.142314, 0.000000, lc};
Point(newp) = {2.207338, 147.121778, 0.000000, lc};
Point(newp) = {2.199015, 147.101242, 0.000000, lc};
Point(newp) = {2.190694, 147.080704, 0.000000, lc};
Point(newp) = {2.182383, 147.060167, 0.000000, lc};
Point(newp) = {2.174087, 147.039628, 0.000000, lc};
Point(newp) = {2.165790, 147.019090, 0.000000, lc};
Point(newp) = {2.157515, 146.998550, 0.000000, lc};
Point(newp) = {2.149243, 146.978010, 0.000000, lc};
Point(newp) = {2.140980, 146.957470, 0.000000, lc};
Point(newp) = {2.132733, 146.936928, 0.000000, lc};
Point(newp) = {2.124486, 146.916387, 0.000000, lc};
Point(newp) = {2.116259, 146.895844, 0.000000, lc};
Point(newp) = {2.108037, 146.875301, 0.000000, lc};
Point(newp) = {2.099823, 146.854758, 0.000000, lc};
Point(newp) = {2.091624, 146.834214, 0.000000, lc};
Point(newp) = {2.083426, 146.813669, 0.000000, lc};
Point(newp) = {2.075249, 146.793124, 0.000000, lc};
Point(newp) = {2.067075, 146.772578, 0.000000, lc};
Point(newp) = {2.058910, 146.752032, 0.000000, lc};
Point(newp) = {2.050760, 146.731485, 0.000000, lc};
Point(newp) = {2.042611, 146.710938, 0.000000, lc};
Point(newp) = {2.034484, 146.690390, 0.000000, lc};
Point(newp) = {2.026358, 146.669841, 0.000000, lc};
Point(newp) = {2.018244, 146.649292, 0.000000, lc};
Point(newp) = {2.010143, 146.628743, 0.000000, lc};
Point(newp) = {2.002042, 146.608193, 0.000000, lc};
Point(newp) = {1.993965, 146.587642, 0.000000, lc};
Point(newp) = {1.985889, 146.567091, 0.000000, lc};
Point(newp) = {1.977825, 146.546539, 0.000000, lc};
Point(newp) = {1.969773, 146.525986, 0.000000, lc};
Point(newp) = {1.961722, 146.505434, 0.000000, lc};
Point(newp) = {1.953694, 146.484880, 0.000000, lc};
Point(newp) = {1.945666, 146.464326, 0.000000, lc};
Point(newp) = {1.937654, 146.443771, 0.000000, lc};
Point(newp) = {1.929650, 146.423216, 0.000000, lc};
Point(newp) = {1.921651, 146.402661, 0.000000, lc};
Point(newp) = {1.913672, 146.382105, 0.000000, lc};
Point(newp) = {1.905693, 146.361548, 0.000000, lc};
Point(newp) = {1.897732, 146.340991, 0.000000, lc};
Point(newp) = {1.889777, 146.320433, 0.000000, lc};
Point(newp) = {1.881830, 146.299875, 0.000000, lc};
Point(newp) = {1.873899, 146.279316, 0.000000, lc};
Point(newp) = {1.865968, 146.258757, 0.000000, lc};
pD = newp;
Point(pD) = {1.858060, 146.238196, 0.000000, lc};
Point(newp) = {1.592633, 146.241328, 0.000000, lc};
Point(newp) = {1.327201, 146.243978, 0.000000, lc};
Point(newp) = {1.061765, 146.246146, 0.000000, lc};
Point(newp) = {0.796325, 146.247832, 0.000000, lc};
Point(newp) = {0.530883, 146.249036, 0.000000, lc};
Point(newp) = {0.265439, 146.249759, 0.000000, lc};
pE = newp;
Point(pE) = {-0.000006, 146.250000, 0.000000, lc};
pKFC = newp;
Point(pKFC) = {-268.382914, -305.578057, 0.000000, lc};
pF = newp;
Point(pF) = {0.000000, 159.274787, 0.000000, lc};
pH = newp;
Point(pH) = {0.000000, 170.000000, 0.000000, lc};
pI = newp;
Point(pI) = {8.341505, 169.795228, 0.000000, lc};
pKFJ = newp;
Point(pKFJ) = {7.211077, 146.784836, 0.000000, lc};
pJ = newp;
Point(pJ) = {7.918738, 161.189617, 0.000000, lc};
lAC = newl;
Spline(lAC) = {pA:pC};
lCD = newl;
Spline(lCD) = {pC:pD};
lDE = newl;
Spline(lDE) = {pD:pE};
lEF = newl;
Line(lEF) = {pE,pF};
lFH = newl;
Line(lFH) = {pF,pH};
lHI = newl;
Circle(lHI) = {pH,pO,pI};
lFC = newl;
Circle(lFC) = {pF,pKFC,pC};
lFJ = newl;
Circle(lFJ) = {pF,pKFJ,pJ};
lIJ = newl;
Line(lIJ) = {pI,pJ};
lJA = newl;
Line(lJA) = {pJ,pA};
sFCDE[] = news;
Line Loop(sFCDE) = {lFC, lCD, lDE, lEF};
Plane Surface(sFCDE) = {sFCDE};
sJACF[] = news;
Line Loop(sJACF) = {lJA, lAC, -lFC, lFJ};
Plane Surface(sJACF) = {sJACF};
sHIJF[] = news;
Line Loop(sHIJF) = {lHI, lIJ, -lFJ, lFH};
Plane Surface(sHIJF) = {sHIJF};
x_offset = 0.000000;
y_offset = 0.000000;
z_offset = -35.000000;
angular_pos = 0.042857;
a = Cos(angular_pos);
b = Sin(angular_pos);
c = 0;
d = - a * x_offset - b * y_offset;
Translate {x_offset,y_offset,z_offset}
{ Line{lAC,lCD,lDE,lEF,lFH,lHI,lFC,lFJ,lIJ,lJA}; }
Rotate {{0,0,1}, {x_offset,y_offset,z_offset}, angular_pos}
{ Line{lAC,lCD,lDE,lEF,lFH,lHI,lFC,lFJ,lIJ,lJA}; }
Transfinite Surface{sFCDE[0]} = {};
Transfinite Surface{sJACF[0]} = {};
Transfinite Surface{sHIJF[0]} = {};
Recombine Surface{sFCDE[0],sJACF[0],sHIJF[0]};
nAC[] = {5,5,4,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,4,5,5,4,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,4,5,5,4,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,4,5};
nCD[] = {12,9,6,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,6,9,12,12,9,6,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,6,9,12,12,9,6,5,5,5,5,5,5,5,5,5,5,5,5,5,5,5,6,9,12};
nDE[] = {5,5,5,4,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,4,5,5,5,4,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,4,5,5,5,4,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,4,5,5};
nIJ = 3;
For i In {0:28}
For j In {0:1}
Transfinite Line{lCD,-lEF} = nCD[i];
Transfinite Line{lAC,-lFJ,-lHI} = nAC[i];
Transfinite Line{lDE,-lFC,-lJA} = nDE[i+j];
Transfinite Line{lIJ,-lFH} = nIJ;
If (i != 0 || j != 0)
tmp[] = Duplicata{ Surface{sFCDE[0],sJACF[0],sHIJF[0]}; };
sFCDE[2*i+j] = tmp[0];
sJACF[2*i+j] = tmp[1];
sHIJF[2*i+j] = tmp[2];
EndIf
If (j == 1)
Symmetry {a, b, c, d}
{ Surface{sFCDE[2*i+j],sJACF[2*i+j],sHIJF[2*i+j]}; }
EndIf
If (i != 0)
Rotate { {0,0,1},{x_offset,y_offset,z_offset},2*i*Pi/64 }
{ Surface{sFCDE[2*i+j],sJACF[2*i+j],sHIJF[2*i+j]}; }
EndIf
out[] =
Extrude {{0, 0, 70.000000}, {0,0,-1}, {x_offset,y_offset,z_offset}, 0.085715} {
Surface{sFCDE[2*i+j], sJACF[2*i+j], sHIJF[2*i+j]};
Layers{10};
Recombine;
};
Physical Volume(200100+100*i+40*j+11) = out[1];
Physical Volume(200100+100*i+40*j+31) = out[7];
Physical Volume(200100+100*i+40*j+41) = out[13];
Physical Surface(200100+100*i+40*j+13) = out[3];
Physical Surface(200100+100*i+40*j+33) = out[8];
Physical Surface(200100+100*i+40*j+42) = out[15];
Physical Surface(200100+100*i+40*j+43) = out[14];
EndFor
EndFor
Transfinite Line{lCD,-lEF} = nCD[0];
Transfinite Line{lAC,-lFJ,-lHI} = nAC[0];
Transfinite Line{lDE,-lFC,-lJA} = nDE[0];
Coherence;
benchmarks/2d/Square-01.geo
+ 11
− 11
View file @ 3f7fc140
fact = 100; fact = 100;
lc = .1 * fact; lc = .1 * fact;
Point(1) = {0.0,0.0,0,lc*2.5e-10}; Point(1) = {0.0,0.0,0,lc*2.5e-5};
Point(2) = {1* fact,0.0,0,lc*1}; Point(2) = {1* fact,0.0,0,lc*1};
Point(3) = {1* fact,1* fact,0,lc}; Point(3) = {1* fact,1* fact,0,lc};
Point(4) = {0,1* fact,0,lc*1}; Point(4) = {0,1* fact,0,lc*1};
......
benchmarks/2d/bad_ruled_example.geo 0 → 100644
+ 68
− 0
View file @ 3f7fc140
Geometry.OldRuledSurface = 1; // old-style OK
// Geometry.OldRuledSurface = 0; // new-style
// example of a bad ruled surface interpolation
//set options
Geometry.Surfaces=1;
Mesh.SurfaceFaces=1;
Mesh.RecombinationAlgorithm = 0;
Mesh.RemeshAlgorithm = 1;
Mesh.Algorithm=6; // mesh algorithm
Mesh.Algorithm3D=4; // mesh algorithm
Geometry.AutoCoherence = 1;
Point (newp) = {0, 0.042, 0.0};
center = newp-1;
Point (newp) = {0, 0.072, 0.0};
top = newp-1;
Point (newp) = {0.0308972, 0.042, 0.008279};
bot1 = newp-1;
Point (newp) = {0.0315, 0.042, 0.0037};
bot2 = newp-1;
Point (newp) = {0.0315, 0.042, 0.0};
bot3 = newp-1;
Point (newp) = {0.0278075, 0.042, 0.00745098};
ax1 = newp-1;
Point (newp) = {0.02835, 0.042, 0.00333};
ax2 = newp-1;
Point (newp) = {0.02835, 0.042, 0.0};
ax3 = newp-1;
Ellipse (newl) = {top, center, ax1, bot1};
ellip1 = newl-1;
Ellipse (newl) = {top, center, ax2, bot2};
ellip2 = newl-1;
Ellipse (newl) = {top, center, ax3, bot3};
ellip3 = newl-1;
Line (newl) = {bot1, bot2};
botline1 = newl-1;
Line (newl) = {bot2, bot3};
botline2 = newl-1;
Transfinite Line {ellip1, ellip2, ellip3} = 70;
Transfinite Line {botline1, botline2} = 8;
Line Loop (newll) = {ellip1, botline1, -ellip2};
Line Loop (newll) = {ellip2, botline2, -ellip3};
loops[] += {newll-2, newll-1};
Ruled Surface (news) = loops[0];
Ruled Surface (news) = loops[1];
benchmarks/2d/disk_sym.geo 0 → 100644
+ 20
− 0
View file @ 3f7fc140
a = 0;
b = 0;
R = 1;
lc = R/10;
Point(1) = {a,b,0,lc};
Point(2) = {a+R,b,0,lc};
Line(1) = {1,2};
Extrude {{0, 0, 1}, {0, 0, 0}, Pi/2} {
Line{1}; Layers {R/lc}; Recombine;
}
Extrude {{0, 0, 1}, {0, 0, 0}, Pi/2} {
Line{2}; Layers {R/lc}; Recombine;
}
Extrude {{0, 0, 1}, {0, 0, 0}, Pi/2} {
Line{5}; Layers {R/lc}; Recombine;
}
Extrude {{0, 0, 1}, {0, 0, 0}, Pi/2} {
Line{8}; Layers {R/lc}; Recombine;
}
benchmarks/2d/embedded_points.geo 0 → 100644
+ 145
− 0
View file @ 3f7fc140
/*********************************************************************
*
* Open Pit Model
*
*********************************************************************/
// The simplest construction in Gmsh's scripting language is the
// `affectation'. The following command defines a new variable `lc':
lc = 10;
lcfine = 10;
lctransition = 1;
lcfinetransition = 1;
// This variable can then be used in the definition of Gmsh's simplest
// `elementary entity', a `Point'. A Point is defined by a list of
// four numbers: three coordinates (X, Y and Z), and a characteristic
// length (lc) that sets the target element size at the point:
// The distribution of the mesh element sizes is then obtained by
// interpolation of these characteristic lengths throughout the
// geometry. Another method to specify characteristic lengths is to
// use a background mesh (see `t7.geo' and `bgmesh.pos').
// We can then define some additional points as well as our first
// curve. Curves are Gmsh's second type of elementery entities, and,
// amongst curves, straight lines are the simplest. A straight line is
// defined by a list of point numbers. In the commands below, for
// example, the line 1 starts at point 1 and ends at point 2:
Point(1) = {0, 190, 0, lc};
Point(2) = {157, 190, 0, lcfine};
Point(3) = {164.3, 170, 0, lcfine};
Point(4) = {172.8, 170, 0, lcfine};
Point(5) = {180.1, 150, 0, lcfine};
Point(6) = {188.6, 150, 0, lcfine};
Point(7) = {195.9, 130, 0, lcfine};
Point(8) = {204.4, 130, 0, lcfine};
Point(9) = {211.7, 110, 0, lcfine};
Point(10) = {220.2, 110, 0, lcfine};
Point(11) = {227.5, 90, 0, lcfine};
Point(12) = {236, 90, 0, lcfine};
Point(13) = {243.3, 70, 0, lcfine};
Point(14) = {350, 70, 0, lc};
Point(15) = {350, 0, 0, lc};
Point(16) = {0, 0, 0, lc};
// Dummy points used for higher control on element sizes
// created using For loops
// First sets of points with smaller characteristic lengths
x = 105 ; y = 185 ;
For t In {17:30}
Point(t) = {x, y, 0, lcfinetransition} ;
y -= 10.0;
EndFor
y=45;
For t In {31:48}
Point(t) = {x, y, 0, lcfinetransition} ;
x += 10.0;
EndFor
x=275;
For t In {49:50}
y += 10.0;
Point(t) = {x, y, 0, lcfinetransition} ;
EndFor
// Second sets of points with larger characteristic lengths
For t In {17:31}
Translate {-20, 0, 0} { Duplicata{ Point{t}; } }
EndFor
For t In {31:48}
Translate {0, -20, 0} { Duplicata{ Point{t}; } }
EndFor
For t In {48:51}
Translate {+20, 0, 0} { Duplicata{ Point{t}; } }
EndFor
// The following command permits to manually assign a characteristic
// length to some of the new points:
For t In {52:87}
Characteristic Length {t} = lctransition;
EndFor
// Model Boundaries
Line(1) = {1,2} ;
Line(2) = {2,3} ;
Line(3) = {3,4} ;
Line(4) = {4,5} ;
Line(5) = {5,6} ;
Line(6) = {6,7} ;
Line(7) = {7,8} ;
Line(8) = {8,9} ;
Line(9) = {9,10} ;
Line(10) = {10,11} ;
Line(11) = {11,12} ;
Line(12) = {12,13} ;
Line(13) = {13,14} ;
Line(14) = {14,15} ;
Line(15) = {15,16} ;
Line(16) = {16,1} ;
// The third elementary entity is the surface. In order to define a
// simple rectangular surface from the four lines defined above, a
// line loop has first to be defined. A line loop is a list of
// connected lines, a sign being associated with each line (depending
// on the orientation of the line):
Line Loop(17) = {-1, -2, -3, -4, -5, -6, -7, -8, -9, -10, -11, -12, -13, -14, -15, -16} ;
// We can then define the surface as a list of line loops (only one
// here, since there are no holes--see `t4.geo'):
Plane Surface(1) = {17} ;
// Define a physical entity, otherwise Gmsh may export
// a lot of different element types in the exported .inp file
// (Y-GUI can't open the .inp file)
Physical Surface("surface 1") = {1} ;
// Adding dummy nodes to the surface for more control over element sizes
For t In {17:86}
Point{t} In Surface{1} ;
EndFor
// Mesh smoothing
//Mesh.Smoothing = 10;
// Flag to save Node Sets (NSETs) in the inp file
Mesh.SaveGroupsOfNodes = 1;
//Mesh.Algorithm = 1;
// Get total number of Lines and Surfaces
// ll[] = Line "*";
// ss[] = Surface "*" ;
// pp[] = Point "*";
// Printf("Number of Lines in the geometry: %g", #ll[]) ;
// Printf("Number of Surfaces in the geometry : %g", #ss[]) ;
// Printf("Number of Points in the geometry : %g", #pp[]) ;
benchmarks/2d/field_nico.geo 0 → 100644
+ 35
− 0
View file @ 3f7fc140
h=0.05;
Point(1) = {0, 0, 0,h};
Point(2) = {0, 0.01, 0,h};
Point(3) = {1, 0.01, 0,h};
Point(4) = {1, 0.3, 0,h};
Point(5) = {-1, 0.3, 0,h};
Point(6) = {-1, 0, 0,h};
Point(7) = {-0.01, 0, 0,h};
Circle(1) = {7, 1, 2};
Line(2) = {6, 5};
Line(3) = {5, 4};
Line(4) = {4, 3};
Line(5) = {3, 2};
Line(6) = {7, 6};
Line Loop(7) = {3, 4, 5, -1, 6, 2};
Plane Surface(8) = {7};
Physical Surface(9) = {8};
// rayon du raffinement
// R =0.02
R=0.001;
// facteur de raffinement
fact=0.01;
Field[1] = Attractor;
Field[1].NNodesByEdge = 100;
Field[1].EdgesList = {1};
Field[2] = MathEval;
Field[2].F = Sprintf("%g*(Exp(-%g/(F1*F1))+%g)", h, R, fact);
//
Background Field =2;
benchmarks/2d/machine/Machine.geo
+ 8
− 8
View file @ 3f7fc140
Include "Functions.geo"; Include "Functions.inc";
/* physical numbers */ /* physical numbers */
Include "PhysNum.geo"; Include "PhysNum.inc";
Geometry.LineWidth = 2; Geometry.LineWidth = 2;
...@@ -13,9 +13,9 @@ Geometry.AutoCoherence = 0; ...@@ -13,9 +13,9 @@ Geometry.AutoCoherence = 0;
Printf("****************************************** Stator *********************************************"); Printf("****************************************** Stator *********************************************");
//Include "StatorSector.geo"; //Include "StatorSector.inc";
Include "Stator3kW.geo"; Include "Stator3kW.inc";
Include "Stator.geo"; Include "Stator.inc";
...@@ -24,9 +24,9 @@ Include "Stator.geo"; ...@@ -24,9 +24,9 @@ Include "Stator.geo";
Printf("******************************************* Rotor *********************************************"); Printf("******************************************* Rotor *********************************************");
//Include "RotorSector.geo"; //Include "RotorSector.inc";
Include "Rotor3kW.geo"; Include "Rotor3kW.inc";
Include "Rotor.geo"; Include "Rotor.inc";
......
benchmarks/2d/machine/Rotor.geo → benchmarks/2d/machine/Rotor.inc
+ 0
− 0
View file @ 3f7fc140
File moved
benchmarks/2d/machine/Stator.geo → benchmarks/2d/machine/Stator.inc
+ 0
− 0
View file @ 3f7fc140
File moved
benchmarks/2d/machine2/Machine.geo
+ 3
− 3
View file @ 3f7fc140
Include "Rotor1.geo" ; Include "Rotor1.inc" ;
Include "Stator1.geo" ; Include "Stator1.inc" ;
MB = 9999; MB = 9999;
If (MB) If (MB)
......
benchmarks/2d/machine3/Machine.geo
+ 5
− 5
View file @ 3f7fc140
Include "Rotor.geo" ; Include "Rotor.inc" ;
Include "Stator.geo" ; Include "Stator.inc" ;
MB = 9999; MB = 9999;
If (MB) If (MB)
......
benchmarks/2d/machine3/Rotor.geo → benchmarks/2d/machine3/Rotor.inc
+ 0
− 0
View file @ 3f7fc140
File moved
benchmarks/2d/periodic_rotation_on_axis.geo 0 → 100644
+ 42
− 0
View file @ 3f7fc140
p01=newp; Point(p01) = {0, 0, 0};
p1=newp; Point(p1) = {0.0005, 0, 0};
p1b=newp; Point(p1b) = {0.0005*Cos(2*Pi/3), 0.0005*Sin(2*Pi/3), 0};
p02=newp; Point(p02) = {0, 0, 0.0008};
p2=newp; Point(p2) = {0.0005, 0, 0.0008};
p2b=newp; Point(p2b) = {0.0005*Cos(2*Pi/3), 0.0005*Sin(2*Pi/3), 0.0008};
l1=newl; Line(l1) = {p1, p2};
l1b=newl; Line(l1b) = {p1b, p2b};
l2=newl; Circle(l2)= {p1, p01, p1b};
l2b=newl; Circle(l2b)= {p2, p02, p2b};
s1=newll;
s1=news;
Line Loop(s1)= {l1, l2b, -l1b, -l2};
Ruled Surface(s1)= {s1};
l0=newl; Line(l0) = {p01, p02};
l011=newl; Line(l011) = {p01, p1};
l011b=newl; Line(l011b) = {p01, p1b};
l022=newl; Line(l022) = {p02, p2};
l022b=newl; Line(l022b) = {p02, p2b};
s2=newll;
s2=news;
Line Loop(s2)= {l0, l022, -l1, -l011};
Ruled Surface(s2)= {s2};
//Plane Surface(s2)= {s2};
s2b=newll;
s2b=news;
Line Loop(s2b)= {l0, l022b, -l1b, -l011b};
Ruled Surface(s2b)= {s2b};
//Plane Surface(s2b)= {s2b};
Periodic Line {l1b, l011b, l022b} = {l1, l011, l022};
// Periodic Surface seems to work properly only with Ruled Surfaces (meshing problem with Plane Surface)
Periodic Surface s2b {Boundary{Surface{s2b};}} = s2 {Boundary{Surface{s2};}};
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