Los Alamos National Laboratory Poisson Superfish Program Automesh written by James H. Billen and Lloyd M. Young The original Poisson Superfish codes were developed by Ron F. Holsinger in collaboration with Klaus Halbach. These programs are provided as a service to the accelerator community by the Los Alamos Accelerator Code Group (LAACG). (c) Copyright 1985-2005, by the Regents of the University of California. This software was produced under U. S. Government contract W-7405-ENG-36 by Los Alamos National Laboratory, which is operated by the University of California for the U. S. Department of Energy. Neither the Government nor the University makes any warranty, express or implied, or assumes any liability or responsibility for its use, or represents that use of this software would not infringe privately owned rights. Unpublished - rights reserved under Copyright Laws of the United States. Program Automesh 7.17 released 1-13-2006 Program file: C:\LANL\AUTOMESH.EXE Problem file: Z:\HOME\JCG\ICOOL\FRONT-END\TWO-CELL.AF 12-21-2008 15:55:42 SF.INI file: Z:\home\jcg\SF.INI 12-21-2008 19:36:46 Problem description: 201.25 MHz TM010 Cavity Mag Insulation In this problem, Kmax > Lmax Coordinates and lengths have dimensions of centimeters. Region data: IREG = 1 MAT = 1 CUR = 0.0 DEN = 0.0 ITRI = 0 [equal weight triangles] IBOUND = 1 [Neumann boundary] IPDIAG = 0 [no extra Automesh diagnostics] DX = 0.1 XMIN = 32 XMAX = 98 DY = 0.0866025 [=DX*sin(60)] YMIN = 0.0 YMAX = 55.61421 DX1 = 0.1 KMAX = 661 DY1 = 0.0866265 LMAX = 643 ITOT = 427635 Memory used for the solution file: 15.395 M Memory used for Automesh setup data: 2.284 M Region 1 boundary points from the PO namelist: Point NT X0 Y0 X Y R THETA A B 1 1 32.00 0.000 2 1 32.00 20.25 3 1 32.26 20.45 4 1 33.66 20.51 5 1 35.03 20.63 6 1 36.27 20.81 7 1 37.51 21.06 8 1 38.75 21.38 9 1 40.00 21.78 10 1 41.26 22.28 11 1 42.50 22.89 12 1 43.49 23.47 13 1 44.66 24.29 14 1 45.49 25.00 15 1 46.38 25.90 16 1 47.08 26.77 17 1 47.72 27.73 18 1 48.20 28.66 19 1 48.62 29.79 20 1 48.86 30.89 21 1 48.96 31.90 22 1 48.91 33.08 23 1 48.71 34.20 24 1 48.34 35.25 25 1 47.82 36.24 26 1 47.13 37.15 27 1 46.28 37.99 28 1 45.25 38.73 29 1 44.01 39.37 30 1 42.82 39.78 31 1 41.77 40.01 32 1 40.46 40.17 33 2 40.46 43.49 3.318 180.0 3.318 3.318 34 2 40.46 43.49 3.318 90.00 3.318 3.318 35 1 41.59 47.49 36 1 42.71 48.17 37 1 43.85 48.85 38 1 44.99 49.53 39 1 46.16 50.20 40 1 47.35 50.86 41 1 48.57 51.50 42 1 49.82 52.13 43 1 51.12 52.72 44 1 52.48 53.29 45 1 53.61 53.73 46 1 54.79 54.13 47 1 56.02 54.50 48 1 57.33 54.84 49 1 58.73 55.14 50 1 59.85 55.32 51 1 61.04 55.47 52 1 62.50 55.58 53 1 63.75 55.57 54 1 65.26 55.61 55 1 66.74 55.50 56 1 67.99 55.35 57 1 69.23 55.15 58 1 70.33 54.92 59 1 71.65 54.59 60 1 72.91 54.23 61 1 74.10 53.83 62 1 75.24 53.41 63 1 76.60 52.84 64 1 77.91 52.25 65 1 79.18 51.63 66 1 80.41 50.99 67 1 81.60 50.33 68 1 82.77 49.67 69 1 83.92 48.99 70 1 85.06 48.31 71 1 86.18 47.63 72 1 87.26 46.81 73 2 87.26 43.49 3.318 0.000 3.318 3.318 74 2 87.26 43.49 3.318 -90.00 3.318 3.318 75 1 85.98 39.96 76 1 84.73 39.64 77 1 83.49 39.14 78 1 82.50 38.58 79 1 81.51 37.81 80 1 80.64 36.89 81 1 80.03 35.99 82 1 79.54 34.97 83 1 79.22 33.91 84 1 79.06 32.85 85 1 79.05 31.64 86 1 79.18 30.62 87 1 79.47 29.50 88 1 79.83 28.58 89 1 80.38 27.55 90 1 81.01 26.63 91 1 81.76 25.75 92 1 82.60 24.91 93 1 83.50 24.17 94 1 84.72 23.34 95 1 85.75 22.75 96 1 87.00 22.17 97 1 88.25 21.69 98 1 89.48 21.31 99 1 90.72 21.01 100 1 91.96 20.77 101 1 93.21 20.60 102 1 94.48 20.50 103 1 96.26 20.45 104 1 98.00 20.25 105 1 98.00 0.000 106 1 32.00 0.000 Number of user-supplied fixed points = 106 Fixed points added at line regions = 0 Fixed points added on overlapping regions = 0 Total number of fixed points = 106 Logical path finding for region 1 (includes extra boundary points at intersections of line regions plus points from other user-supplied segments) Point NT X Y R A B Fwd Bkw 2 1 32.00 20.25 235 235 3 1 32.26 20.45 4 4 4 1 33.66 20.51 16 16 5 1 35.03 20.63 15 15 6 1 36.27 20.81 14 14 7 1 37.51 21.06 15 15 8 1 38.75 21.38 16 16 9 1 40.00 21.78 15 15 10 1 41.26 22.28 17 17 11 1 42.50 22.89 17 17 12 1 43.49 23.47 14 14 13 1 44.66 24.29 17 17 14 1 45.49 25.00 14 14 15 1 46.38 25.90 15 15 16 1 47.08 26.77 13 13 17 1 47.72 27.73 13 13 18 1 48.20 28.66 12 12 19 1 48.62 29.79 14 14 20 1 48.86 30.89 14 14 21 1 48.96 31.90 12 12 22 1 48.91 33.08 15 15 23 1 48.71 34.20 14 14 24 1 48.34 35.25 13 13 25 1 47.82 36.24 12 12 26 1 47.13 37.15 13 13 27 1 46.28 37.99 15 15 28 1 45.25 38.73 15 15 29 1 44.01 39.37 17 17 30 1 42.82 39.78 16 16 31 1 41.77 40.01 13 13 32 1 40.46 40.17 15 15 33 2 37.14 43.49 3.318 3.318 58 58 34 2 40.46 46.81 3.318 3.318 58 58 35 1 41.59 47.49 17 17 36 1 42.71 48.17 16 16 37 1 43.85 48.85 16 16 38 1 44.99 49.53 17 17 39 1 46.16 50.20 16 16 40 1 47.35 50.86 17 17 41 1 48.57 51.50 17 17 42 1 49.82 52.13 17 17 43 1 51.12 52.72 17 17 44 1 52.48 53.29 18 18 45 1 53.61 53.73 15 15 46 1 54.79 54.13 15 15 47 1 56.02 54.50 15 15 48 1 57.33 54.84 17 17 49 1 58.73 55.14 16 16 50 1 59.85 55.32 14 14 51 1 61.04 55.47 13 13 52 1 62.50 55.58 17 17 53 1 63.75 55.57 14 14 54 1 65.26 55.61 16 16 55 1 66.74 55.50 17 17 56 1 67.99 55.35 14 14 57 1 69.23 55.15 15 15 58 1 70.33 54.92 13 13 59 1 71.65 54.59 16 16 60 1 72.91 54.23 16 16 61 1 74.10 53.83 15 15 62 1 75.24 53.41 15 15 63 1 76.60 52.84 18 18 64 1 77.91 52.25 17 17 65 1 79.18 51.63 18 18 66 1 80.41 50.99 16 16 67 1 81.60 50.33 17 17 68 1 82.77 49.67 17 17 69 1 83.92 48.99 16 16 70 1 85.06 48.31 16 16 71 1 86.18 47.63 17 17 72 1 87.26 46.81 16 16 73 2 90.57 43.49 3.318 3.318 58 58 74 2 87.26 40.17 3.318 3.318 58 58 75 1 85.98 39.96 15 15 76 1 84.73 39.64 15 15 77 1 83.49 39.14 16 16 78 1 82.50 38.58 15 15 79 1 81.51 37.81 15 15 80 1 80.64 36.89 15 15 81 1 80.03 35.99 12 12 82 1 79.54 34.97 13 13 83 1 79.22 33.91 13 13 84 1 79.06 32.85 14 14 85 1 79.05 31.64 15 15 86 1 79.18 30.62 13 13 87 1 79.47 29.50 13 13 88 1 79.83 28.58 12 12 89 1 80.38 27.55 13 13 90 1 81.01 26.63 12 12 91 1 81.76 25.75 14 14 92 1 82.60 24.91 14 14 93 1 83.50 24.17 14 14 94 1 84.72 23.34 18 18 95 1 85.75 22.75 15 15 96 1 87.00 22.17 17 17 97 1 88.25 21.69 16 16 98 1 89.48 21.31 16 16 99 1 90.72 21.01 15 15 100 1 91.96 20.77 14 14 101 1 93.21 20.60 15 15 102 1 94.48 20.50 14 14 103 1 96.26 20.45 19 19 104 1 98.00 20.25 20 20 105 1 98.00 0.000 235 235 106 1 32.00 0.000 661 661 Region 1 mesh points K L X Y 1 1 32.0000000 0.00000000 1 2 32.0000000 8.653846154E-02 1 3 32.0000000 0.173076923 1 4 32.0000000 0.259615385 1 5 32.0000000 0.346153846 1 6 32.0000000 0.432692308 1 7 32.0000000 0.519230769 1 8 32.0000000 0.605769231 1 9 32.0000000 0.692307692 1 10 32.0000000 0.778846154 1 11 32.0000000 0.865384615 1 12 32.0000000 0.951923077 1 13 32.0000000 1.03846154 1 14 32.0000000 1.12500000 1 15 32.0000000 1.21153846 1 16 32.0000000 1.29807692 1 17 32.0000000 1.38461538 1 18 32.0000000 1.47115385 1 19 32.0000000 1.55769231 1 20 32.0000000 1.64423077 1 21 32.0000000 1.73076923 1 22 32.0000000 1.81730769 1 23 32.0000000 1.90384615 1 24 32.0000000 1.99038462 1 25 32.0000000 2.07692308 1 26 32.0000000 2.16346154 1 27 32.0000000 2.25000000 1 28 32.0000000 2.33653846 1 29 32.0000000 2.42307692 1 30 32.0000000 2.50961538 1 31 32.0000000 2.59615385 1 32 32.0000000 2.68269231 1 33 32.0000000 2.76923077 1 34 32.0000000 2.85576923 1 35 32.0000000 2.94230769 1 36 32.0000000 3.02884615 1 37 32.0000000 3.11538462 1 38 32.0000000 3.20192308 1 39 32.0000000 3.28846154 1 40 32.0000000 3.37500000 1 41 32.0000000 3.46153846 1 42 32.0000000 3.54807692 1 43 32.0000000 3.63461538 1 44 32.0000000 3.72115385 1 45 32.0000000 3.80769231 1 46 32.0000000 3.89423077 1 47 32.0000000 3.98076923 1 48 32.0000000 4.06730769 1 49 32.0000000 4.15384615 1 50 32.0000000 4.24038462 1 51 32.0000000 4.32692308 1 52 32.0000000 4.41346154 1 53 32.0000000 4.50000000 1 54 32.0000000 4.58653846 1 55 32.0000000 4.67307692 1 56 32.0000000 4.75961538 1 57 32.0000000 4.84615385 1 58 32.0000000 4.93269231 1 59 32.0000000 5.01923077 1 60 32.0000000 5.10576923 1 61 32.0000000 5.19230769 1 62 32.0000000 5.27884615 1 63 32.0000000 5.36538462 1 64 32.0000000 5.45192308 1 65 32.0000000 5.53846154 1 66 32.0000000 5.62500000 1 67 32.0000000 5.71153846 1 68 32.0000000 5.79807692 1 69 32.0000000 5.88461538 1 70 32.0000000 5.97115385 1 71 32.0000000 6.05769231 1 72 32.0000000 6.14423077 1 73 32.0000000 6.23076923 1 74 32.0000000 6.31730769 1 75 32.0000000 6.40384615 1 76 32.0000000 6.49038462 1 77 32.0000000 6.57692308 1 78 32.0000000 6.66346154 1 79 32.0000000 6.75000000 1 80 32.0000000 6.83653846 1 81 32.0000000 6.92307692 1 82 32.0000000 7.00961538 1 83 32.0000000 7.09615385 1 84 32.0000000 7.18269231 1 85 32.0000000 7.26923077 1 86 32.0000000 7.35576923 1 87 32.0000000 7.44230769 1 88 32.0000000 7.52884615 1 89 32.0000000 7.61538462 1 90 32.0000000 7.70192308 1 91 32.0000000 7.78846154 1 92 32.0000000 7.87500000 1 93 32.0000000 7.96153846 1 94 32.0000000 8.04807692 1 95 32.0000000 8.13461538 1 96 32.0000000 8.22115385 1 97 32.0000000 8.30769231 1 98 32.0000000 8.39423077 1 99 32.0000000 8.48076923 1 100 32.0000000 8.56730769 1 101 32.0000000 8.65384615 1 102 32.0000000 8.74038462 1 103 32.0000000 8.82692308 1 104 32.0000000 8.91346154 1 105 32.0000000 9.00000000 1 106 32.0000000 9.08653846 1 107 32.0000000 9.17307692 1 108 32.0000000 9.25961538 1 109 32.0000000 9.34615385 1 110 32.0000000 9.43269231 1 111 32.0000000 9.51923077 1 112 32.0000000 9.60576923 1 113 32.0000000 9.69230769 1 114 32.0000000 9.77884615 1 115 32.0000000 9.86538462 1 116 32.0000000 9.95192308 1 117 32.0000000 10.0384615 1 118 32.0000000 10.1250000 1 119 32.0000000 10.2115385 1 120 32.0000000 10.2980769 1 121 32.0000000 10.3846154 1 122 32.0000000 10.4711538 1 123 32.0000000 10.5576923 1 124 32.0000000 10.6442308 1 125 32.0000000 10.7307692 1 126 32.0000000 10.8173077 1 127 32.0000000 10.9038462 1 128 32.0000000 10.9903846 1 129 32.0000000 11.0769231 1 130 32.0000000 11.1634615 1 131 32.0000000 11.2500000 1 132 32.0000000 11.3365385 1 133 32.0000000 11.4230769 1 134 32.0000000 11.5096154 1 135 32.0000000 11.5961538 1 136 32.0000000 11.6826923 1 137 32.0000000 11.7692308 1 138 32.0000000 11.8557692 1 139 32.0000000 11.9423077 1 140 32.0000000 12.0288462 1 141 32.0000000 12.1153846 1 142 32.0000000 12.2019231 1 143 32.0000000 12.2884615 1 144 32.0000000 12.3750000 1 145 32.0000000 12.4615385 1 146 32.0000000 12.5480769 1 147 32.0000000 12.6346154 1 148 32.0000000 12.7211538 1 149 32.0000000 12.8076923 1 150 32.0000000 12.8942308 1 151 32.0000000 12.9807692 1 152 32.0000000 13.0673077 1 153 32.0000000 13.1538462 1 154 32.0000000 13.2403846 1 155 32.0000000 13.3269231 1 156 32.0000000 13.4134615 1 157 32.0000000 13.5000000 1 158 32.0000000 13.5865385 1 159 32.0000000 13.6730769 1 160 32.0000000 13.7596154 1 161 32.0000000 13.8461538 1 162 32.0000000 13.9326923 1 163 32.0000000 14.0192308 1 164 32.0000000 14.1057692 1 165 32.0000000 14.1923077 1 166 32.0000000 14.2788462 1 167 32.0000000 14.3653846 1 168 32.0000000 14.4519231 1 169 32.0000000 14.5384615 1 170 32.0000000 14.6250000 1 171 32.0000000 14.7115385 1 172 32.0000000 14.7980769 1 173 32.0000000 14.8846154 1 174 32.0000000 14.9711538 1 175 32.0000000 15.0576923 1 176 32.0000000 15.1442308 1 177 32.0000000 15.2307692 1 178 32.0000000 15.3173077 1 179 32.0000000 15.4038462 1 180 32.0000000 15.4903846 1 181 32.0000000 15.5769231 1 182 32.0000000 15.6634615 1 183 32.0000000 15.7500000 1 184 32.0000000 15.8365385 1 185 32.0000000 15.9230769 1 186 32.0000000 16.0096154 1 187 32.0000000 16.0961538 1 188 32.0000000 16.1826923 1 189 32.0000000 16.2692308 1 190 32.0000000 16.3557692 1 191 32.0000000 16.4423077 1 192 32.0000000 16.5288462 1 193 32.0000000 16.6153846 1 194 32.0000000 16.7019231 1 195 32.0000000 16.7884615 1 196 32.0000000 16.8750000 1 197 32.0000000 16.9615385 1 198 32.0000000 17.0480769 1 199 32.0000000 17.1346154 1 200 32.0000000 17.2211538 1 201 32.0000000 17.3076923 1 202 32.0000000 17.3942308 1 203 32.0000000 17.4807692 1 204 32.0000000 17.5673077 1 205 32.0000000 17.6538462 1 206 32.0000000 17.7403846 1 207 32.0000000 17.8269231 1 208 32.0000000 17.9134615 1 209 32.0000000 18.0000000 1 210 32.0000000 18.0865385 1 211 32.0000000 18.1730769 1 212 32.0000000 18.2596154 1 213 32.0000000 18.3461538 1 214 32.0000000 18.4326923 1 215 32.0000000 18.5192308 1 216 32.0000000 18.6057692 1 217 32.0000000 18.6923077 1 218 32.0000000 18.7788462 1 219 32.0000000 18.8653846 1 220 32.0000000 18.9519231 1 221 32.0000000 19.0384615 1 222 32.0000000 19.1250000 1 223 32.0000000 19.2115385 1 224 32.0000000 19.2980769 1 225 32.0000000 19.3846154 1 226 32.0000000 19.4711538 1 227 32.0000000 19.5576923 1 228 32.0000000 19.6442308 1 229 32.0000000 19.7307692 1 230 32.0000000 19.8173077 1 231 32.0000000 19.9038462 1 232 32.0000000 19.9903846 1 233 32.0000000 20.0769231 1 234 32.0000000 20.1634615 1 235 32.0000000 20.2500000 2 236 32.0863565 20.3178880 3 236 32.1727130 20.3857760 3 237 32.2590695 20.4536640 4 237 32.3526863 20.4571504 5 237 32.4463032 20.4606368 6 237 32.5399200 20.4641233 7 237 32.6335368 20.4676097 8 237 32.7271537 20.4710961 9 237 32.8207705 20.4745825 10 237 32.9143873 20.4780689 11 238 33.0080042 20.4815554 12 238 33.1016210 20.4850418 13 238 33.1952378 20.4885282 14 238 33.2888547 20.4920146 15 238 33.3824715 20.4955010 16 238 33.4760883 20.4989875 17 238 33.5697052 20.5024739 18 238 33.6633220 20.5059603 19 238 33.7611354 20.5149531 20 238 33.8589489 20.5239458 21 238 33.9567623 20.5329386 22 238 34.0545758 20.5419313 23 238 34.1523892 20.5509241 24 238 34.2502027 20.5599168 24 239 34.3480161 20.5689096 25 239 34.4458296 20.5779023 26 239 34.5436430 20.5868950 27 239 34.6414565 20.5958878 28 239 34.7392700 20.6048806 29 239 34.8370834 20.6138733 30 239 34.9348969 20.6228660 31 239 35.0327103 20.6318588 32 239 35.1280654 20.6457151 33 239 35.2234205 20.6595714 34 239 35.3187755 20.6734277 35 240 35.4141306 20.6872839 36 240 35.5094857 20.7011402 37 240 35.6048408 20.7149965 38 240 35.7001958 20.7288528 39 240 35.7955509 20.7427091 40 240 35.8909060 20.7565654 40 241 35.9862611 20.7704216 41 241 36.0816161 20.7842779 42 241 36.1769712 20.7981342 43 241 36.2723263 20.8119905 44 241 36.3605936 20.8294226 45 241 36.4488609 20.8468547 46 242 36.5371282 20.8642868 47 242 36.6253955 20.8817189 48 242 36.7136628 20.8991510 49 242 36.8019301 20.9165831 49 243 36.8901974 20.9340152 50 243 36.9784647 20.9514473 51 243 37.0667320 20.9688794 52 243 37.1549993 20.9863115 53 243 37.2432666 21.0037436 54 244 37.3315339 21.0211757 55 244 37.4198012 21.0386078 56 244 37.5080685 21.0560399 57 244 37.5909678 21.0773458 57 245 37.6738671 21.0986517 58 245 37.7567665 21.1199576 59 245 37.8396658 21.1412635 60 245 37.9225651 21.1625694 61 246 38.0054644 21.1838753 62 246 38.0883637 21.2051812 63 246 38.1712631 21.2264871 64 246 38.2541624 21.2477930 64 247 38.3370617 21.2690989 65 247 38.4199610 21.2904048 66 247 38.5028603 21.3117107 67 247 38.5857597 21.3330166 68 248 38.6686590 21.3543225 69 248 38.7515583 21.3756284 70 248 38.8409324 21.4045435 70 249 38.9303065 21.4334587 71 249 39.0196806 21.4623738 72 249 39.1090547 21.4912890 73 249 39.1984288 21.5202042 74 250 39.2878029 21.5491193 75 250 39.3771770 21.5780345 76 250 39.4665511 21.6069496 76 251 39.5559252 21.6358647 77 251 39.6452993 21.6647799 78 251 39.7346734 21.6936951 79 251 39.8240475 21.7226102 80 252 39.9134216 21.7515254 81 252 40.0027957 21.7804405 82 252 40.0811191 21.8116730 82 253 40.1594425 21.8429055 83 253 40.2377659 21.8741380 84 253 40.3160893 21.9053706 85 254 40.3944127 21.9366031 86 254 40.4727361 21.9678356 86 255 40.5510595 21.9990681 87 255 40.6293828 22.0303006 88 255 40.7077062 22.0615331 89 256 40.7860296 22.0927656 90 256 40.8643530 22.1239981 91 256 40.9426764 22.1552306 91 257 41.0209998 22.1864632 92 257 41.0993232 22.2176957 93 258 41.1776466 22.2489282 94 258 41.2559700 22.2801607 95 258 41.3336881 22.3180513 95 259 41.4114062 22.3559419 96 259 41.4891243 22.3938325 97 260 41.5668424 22.4317231 98 260 41.6445606 22.4696137 98 261 41.7222787 22.5075043 99 261 41.7999968 22.5453949 100 262 41.8777149 22.5832855 101 262 41.9554330 22.6211762 102 262 42.0331511 22.6590668 102 263 42.1108692 22.6969574 103 263 42.1885873 22.7348480 104 264 42.2663055 22.7727386 105 264 42.3440236 22.8106292 105 265 42.4217417 22.8485198 106 265 42.4994598 22.8864104 107 266 42.5757439 22.9312571 108 266 42.6520279 22.9761038 108 267 42.7283120 23.0209505 109 267 42.8045960 23.0657971 110 268 42.8808801 23.1106438 111 268 42.9571642 23.1554905 111 269 43.0334482 23.2003372 112 269 43.1097323 23.2451839 113 270 43.1860164 23.2900306 114 270 43.2623004 23.3348772 114 271 43.3385845 23.3797239 115 271 43.4148685 23.4245706 116 272 43.4911526 23.4694173 116 273 43.5639074 23.5209873 117 273 43.6366622 23.5725572 118 274 43.7094170 23.6241272 119 274 43.7821718 23.6756971 119 275 43.8549266 23.7272671 120 275 43.9276814 23.7788371 121 276 44.0004362 23.8304070 122 276 44.0731910 23.8819770 122 277 44.1459459 23.9335470 123 278 44.2187007 23.9851169 124 278 44.2914555 24.0366869 124 279 44.3642103 24.0882569 125 279 44.4369651 24.1398268 126 280 44.5097199 24.1913968 127 280 44.5824747 24.2429667 127 281 44.6552295 24.2945367 128 282 44.7194452 24.3490679 129 282 44.7836609 24.4035991 129 283 44.8478766 24.4581303 130 284 44.9120922 24.5126614 131 284 44.9763079 24.5671926 131 285 45.0405236 24.6217238 132 286 45.1047393 24.6762550 132 287 45.1689550 24.7307862 133 287 45.2331707 24.7853174 134 288 45.2973863 24.8398485 134 289 45.3616020 24.8943797 135 289 45.4258177 24.9489109 136 290 45.4900334 25.0034421 136 291 45.5533977 25.0676365 137 291 45.6167620 25.1318309 138 292 45.6801263 25.1960253 138 293 45.7434906 25.2602197 139 294 45.8068549 25.3244141 140 294 45.8702192 25.3886085 140 295 45.9335835 25.4528029 141 296 45.9969478 25.5169973 142 296 46.0603121 25.5811917 142 297 46.1236764 25.6453861 143 298 46.1870407 25.7095805 143 299 46.2504050 25.7737749 144 299 46.3137693 25.8379693 145 300 46.3771336 25.9021637 145 301 46.4360476 25.9743132 146 302 46.4949617 26.0464627 146 303 46.5538757 26.1186123 147 303 46.6127898 26.1907618 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35.8000000 0.00000000 38 1 35.7000000 0.00000000 37 1 35.6000000 0.00000000 36 1 35.5000000 0.00000000 35 1 35.4000000 0.00000000 34 1 35.3000000 0.00000000 33 1 35.2000000 0.00000000 32 1 35.1000000 0.00000000 31 1 35.0000000 0.00000000 30 1 34.9000000 0.00000000 29 1 34.8000000 0.00000000 28 1 34.7000000 0.00000000 27 1 34.6000000 0.00000000 26 1 34.5000000 0.00000000 25 1 34.4000000 0.00000000 24 1 34.3000000 0.00000000 23 1 34.2000000 0.00000000 22 1 34.1000000 0.00000000 21 1 34.0000000 0.00000000 20 1 33.9000000 0.00000000 19 1 33.8000000 0.00000000 18 1 33.7000000 0.00000000 17 1 33.6000000 0.00000000 16 1 33.5000000 0.00000000 15 1 33.4000000 0.00000000 14 1 33.3000000 0.00000000 13 1 33.2000000 0.00000000 12 1 33.1000000 0.00000000 11 1 33.0000000 0.00000000 10 1 32.9000000 0.00000000 9 1 32.8000000 0.00000000 8 1 32.7000000 0.00000000 7 1 32.6000000 0.00000000 6 1 32.5000000 0.00000000 5 1 32.4000000 0.00000000 4 1 32.3000000 0.00000000 3 1 32.2000000 0.00000000 2 1 32.1000000 0.00000000 1 1 32.0000000 0.00000000 Region 1 done, 106 fixed points, 2735 total boundary points. Logical boundary segment end points for region 1: Segment Starting Point Ending Point K L K L 1 1 1 1 235 2 1 235 3 237 3 3 237 18 238 4 18 238 31 239 5 31 239 43 241 6 43 241 56 244 7 56 244 69 248 8 69 248 81 252 9 81 252 94 258 10 94 258 106 265 11 106 265 116 272 12 116 272 127 281 13 127 281 136 290 14 136 290 145 300 15 145 300 152 310 16 152 310 158 321 17 158 321 163 332 18 163 332 167 345 19 167 345 170 358 20 170 358 170 369 21 170 369 170 383 22 170 383 168 396 23 168 396 165 408 24 165 408 159 419 25 159 419 153 430 26 153 430 144 440 27 144 440 134 448 28 134 448 121 455 29 121 455 109 460 30 109 460 98 463 31 98 463 85 465 32 85 465 52 503 33 52 503 85 541 34 85 541 97 549 35 97 549 108 557 36 108 557 119 565 37 119 565 131 573 38 131 573 143 580 39 143 580 155 588 40 155 588 167 596 41 167 596 179 603 42 179 603 192 610 43 192 610 206 616 44 206 616 217 621 45 217 621 229 626 46 229 626 241 630 47 241 630 255 634 48 255 634 268 637 49 268 637 280 640 50 280 640 291 641 51 291 641 306 643 52 306 643 319 642 53 319 642 333 643 54 333 643 349 642 55 349 642 361 640 56 361 640 374 638 57 374 638 384 635 58 384 635 397 631 59 397 631 410 627 60 410 627 422 622 61 422 622 433 617 62 433 617 447 611 63 447 611 460 604 64 460 604 473 597 65 473 597 485 590 66 485 590 497 582 67 497 582 509 574 68 509 574 520 567 69 520 567 531 559 70 531 559 543 551 71 543 551 553 541 72 553 541 586 503 73 586 503 553 465 74 553 465 541 462 75 541 462 528 459 76 528 459 516 453 77 516 453 506 446 78 506 446 496 437 79 496 437 487 427 80 487 427 481 417 81 481 417 476 405 82 476 405 473 393 83 473 393 472 380 84 472 380 472 366 85 472 366 473 354 86 473 354 476 342 87 476 342 479 331 88 479 331 485 319 89 485 319 491 308 90 491 308 499 298 91 499 298 507 289 92 507 289 516 280 93 516 280 528 270 94 528 270 539 264 95 539 264 551 257 96 551 257 563 251 97 563 251 576 247 98 576 247 588 243 99 588 243 600 241 100 600 241 613 239 101 613 239 626 238 102 626 238 643 237 103 643 237 661 235 104 661 235 661 1 105 661 1 1 1 Drive point at X = 64, K = 321, Y = 55, L = 636. Region 2 mesh points K L X Y 321 636 64.0000000 55.0000000 Processing boundary data... Memory used for additional setup arrays: 13.881 M Region 1 Material = 1 Region boundary indicator = 1 Equal-weight triangles Region 1 is closed. Region 2 Material = 1 Region boundary indicator = -1 Driving field = 1 Equal-weight triangles Region 2 contains a single point. Logical boundary segment end points for all regions: Segment Starting Point Ending Point Index K L Index K L 1 1 1 1 235 1 235 2 235 1 235 238 3 237 3 238 3 237 253 18 238 4 253 18 238 267 31 239 5 267 31 239 280 43 241 6 280 43 241 294 56 244 7 294 56 244 309 69 248 8 309 69 248 323 81 252 9 323 81 252 339 94 258 10 339 94 258 355 106 265 11 355 106 265 368 116 272 12 368 116 272 384 127 281 13 384 127 281 397 136 290 14 397 136 290 411 145 300 15 411 145 300 423 152 310 16 423 152 310 435 158 321 17 435 158 321 446 163 332 18 446 163 332 459 167 345 19 459 167 345 472 170 358 20 472 170 358 483 170 369 21 483 170 369 497 170 383 22 497 170 383 510 168 396 23 510 168 396 522 165 408 24 522 165 408 533 159 419 25 533 159 419 545 153 430 26 545 153 430 559 144 440 27 559 144 440 573 134 448 28 573 134 448 589 121 455 29 589 121 455 604 109 460 30 604 109 460 616 98 463 31 616 98 463 630 85 465 32 630 85 465 687 52 503 33 687 52 503 744 85 541 34 744 85 541 760 97 549 35 760 97 549 775 108 557 36 775 108 557 790 119 565 37 790 119 565 806 131 573 38 806 131 573 821 143 580 39 821 143 580 837 155 588 40 837 155 588 853 167 596 41 853 167 596 869 179 603 42 869 179 603 885 192 610 43 885 192 610 902 206 616 44 902 206 616 916 217 621 45 916 217 621 930 229 626 46 930 229 626 944 241 630 47 944 241 630 960 255 634 48 960 255 634 975 268 637 49 975 268 637 988 280 640 50 988 280 640 1000 291 641 51 1000 291 641 1016 306 643 52 1016 306 643 1029 319 642 53 1029 319 642 1044 333 643 54 1044 333 643 1060 349 642 55 1060 349 642 1073 361 640 56 1073 361 640 1087 374 638 57 1087 374 638 1099 384 635 58 1099 384 635 1114 397 631 59 1114 397 631 1129 410 627 60 1129 410 627 1143 422 622 61 1143 422 622 1157 433 617 62 1157 433 617 1174 447 611 63 1174 447 611 1190 460 604 64 1190 460 604 1207 473 597 65 1207 473 597 1222 485 590 66 1222 485 590 1238 497 582 67 1238 497 582 1254 509 574 68 1254 509 574 1269 520 567 69 1269 520 567 1284 531 559 70 1284 531 559 1300 543 551 71 1300 543 551 1315 553 541 72 1315 553 541 1372 586 503 73 1372 586 503 1429 553 465 74 1429 553 465 1443 541 462 75 1443 541 462 1457 528 459 76 1457 528 459 1472 516 453 77 1472 516 453 1486 506 446 78 1486 506 446 1500 496 437 79 1500 496 437 1514 487 427 80 1514 487 427 1525 481 417 81 1525 481 417 1537 476 405 82 1537 476 405 1549 473 393 83 1549 473 393 1562 472 380 84 1562 472 380 1576 472 366 85 1576 472 366 1588 473 354 86 1588 473 354 1600 476 342 87 1600 476 342 1611 479 331 88 1611 479 331 1623 485 319 89 1623 485 319 1634 491 308 90 1634 491 308 1647 499 298 91 1647 499 298 1660 507 289 92 1660 507 289 1673 516 280 93 1673 516 280 1690 528 270 94 1690 528 270 1704 539 264 95 1704 539 264 1720 551 257 96 1720 551 257 1735 563 251 97 1735 563 251 1750 576 247 98 1750 576 247 1764 588 243 99 1764 588 243 1777 600 241 100 1777 600 241 1791 613 239 101 1791 613 239 1804 626 238 102 1804 626 238 1822 643 237 103 1822 643 237 1841 661 235 104 1841 661 235 2075 661 1 105 2075 661 1 2735 1 1 Relaxation parameters, 306838 unknown points. The upper triangle of point (169,357) has a negative or near zero area: Area = 0.1390840E-04 cm^2 Index K L X Y Upper Lower 236861 169 357 48.8451912 30.8034147 1 1 236862 170 357 48.8455212 30.8034155 1 1 237525 170 358 48.8641132 30.8877443 1 1 Allowing point 236862 at (K,L) = (170,357) to move. The lower triangle of point (169,357) has a negative or near zero area: Area = 0.1390842E-04 cm^2 Index K L X Y Upper Lower 236861 169 357 48.8451912 30.8034147 1 1 236862 170 357 48.8455212 30.8034155 1 1 236199 170 356 48.8262692 30.7190850 1 1 Allowing point 236862 at (K,L) = (170,357) to move. The upper triangle of point (168,391) has a negative or near zero area: Area = 0.1397752E-04 cm^2 Index K L X Y Upper Lower 259402 168 391 48.7849983 33.7683616 1 1 259403 169 391 48.7853252 33.7683614 1 1 260066 169 392 48.7690561 33.8538832 1 1 Allowing point 259403 at (K,L) = (169,391) to move. The lower triangle of point (168,391) has a negative or near zero area: Area = 0.1397752E-04 cm^2 Index K L X Y Upper Lower 259402 168 391 48.7849983 33.7683616 1 1 259403 169 391 48.7853252 33.7683614 1 1 258740 169 390 48.8009405 33.6828400 1 1 Allowing point 259403 at (K,L) = (169,391) to move. The upper triangle of point (52,497) has a negative or near zero area: Area = 0.5524373E-04 cm^2 Index K L X Y Upper Lower 329564 52 497 37.1813999 42.9760250 1 1 329565 53 497 37.1826847 42.9761534 1 1 330228 53 498 37.1693013 43.0608127 1 1 Allowing point 329565 at (K,L) = (53,497) to move. The lower triangle of point (52,497) has a negative or near zero area: Area = 0.5521967E-04 cm^2 Index K L X Y Upper Lower 329564 52 497 37.1813999 42.9760250 1 1 329565 53 497 37.1826847 42.9761534 1 1 328902 53 496 37.1956980 42.8914945 1 1 Allowing point 329565 at (K,L) = (53,497) to move. The upper triangle of point (52,499) has a negative or near zero area: Area = 0.5505057E-04 cm^2 Index K L X Y Upper Lower 330890 52 499 37.1594024 43.1458145 1 1 330891 53 499 37.1606874 43.1458996 1 1 331554 53 500 37.1517031 43.2309868 1 1 Allowing point 330891 at (K,L) = (53,499) to move. The lower triangle of point (52,499) has a negative or near zero area: Area = 0.5503461E-04 cm^2 Index K L X Y Upper Lower 330890 52 499 37.1594024 43.1458145 1 1 330891 53 499 37.1606874 43.1458996 1 1 330228 53 498 37.1693013 43.0608127 1 1 Allowing point 330891 at (K,L) = (53,499) to move. The upper triangle of point (52,507) has a negative or near zero area: Area = 0.5503461E-04 cm^2 Index K L X Y Upper Lower 336194 52 507 37.1594024 43.8283855 1 1 336195 53 507 37.1606874 43.8283004 1 1 336858 53 508 37.1693013 43.9133873 1 1 Allowing point 336195 at (K,L) = (53,507) to move. The lower triangle of point (52,507) has a negative or near zero area: Area = 0.5505057E-04 cm^2 Index K L X Y Upper Lower 336194 52 507 37.1594024 43.8283855 1 1 336195 53 507 37.1606874 43.8283004 1 1 335532 53 506 37.1517031 43.7432132 1 1 Allowing point 336195 at (K,L) = (53,507) to move. The upper triangle of point (52,509) has a negative or near zero area: Area = 0.5521967E-04 cm^2 Index K L X Y Upper Lower 337520 52 509 37.1813999 43.9981750 1 1 337521 53 509 37.1826847 43.9980466 1 1 338184 53 510 37.1956980 44.0827055 1 1 Allowing point 337521 at (K,L) = (53,509) to move. The lower triangle of point (52,509) has a negative or near zero area: Area = 0.5524373E-04 cm^2 Index K L X Y Upper Lower 337520 52 509 37.1813999 43.9981750 1 1 337521 53 509 37.1826847 43.9980466 1 1 336858 53 508 37.1693013 43.9133873 1 1 Allowing point 337521 at (K,L) = (53,509) to move. Attempting to fix 12 bad triangles... Optimizing mesh by successive over relaxation... -------X coordinate-------- -------Y coordinate-------- Cycle Residual ETA RHO Residual ETA RHO 1 5.477E-04 1.0000 1.6000 4.273E-04 1.0000 1.6000 2 1.548E-03 0.6785 1.6000 4.934E-04 0.6411 1.6000 3 1.056E-03 0.6818 1.6000 3.257E-04 0.6601 1.6000 4 7.202E-04 0.6822 1.6000 2.201E-04 0.6759 1.6000 5 4.930E-04 0.6845 1.6000 1.517E-04 0.6893 1.6000 6 3.375E-04 0.6846 1.6000 1.066E-04 0.7024 1.6000 7 2.321E-04 0.6877 1.6000 7.640E-05 0.7168 1.6000 8 1.598E-04 0.6883 1.6000 5.614E-05 0.7348 1.6000 9 1.110E-04 0.6945 1.6000 4.254E-05 0.7577 1.6000 10 7.746E-05 0.6981 1.6000 3.343E-05 0.7858 1.6000 11 5.516E-05 0.7121 1.6000 2.732E-05 0.8174 1.6000 12 3.996E-05 0.7244 1.6000 2.319E-05 0.8486 1.6000 13 3.011E-05 0.7536 1.6000 2.032E-05 0.8762 1.6000 14 2.349E-05 0.7800 1.6000 1.824E-05 0.8980 1.6000 15 1.931E-05 0.8222 1.6000 1.667E-05 0.9139 1.6000 16 1.645E-05 0.8519 1.6000 1.543E-05 0.9253 1.6000 17 1.459E-05 0.8866 1.6000 1.439E-05 0.9331 1.6000 18 1.319E-05 0.9040 1.6000 1.351E-05 0.9387 1.6000 19 1.216E-05 0.9224 1.6000 1.274E-05 0.9428 1.6000 20 1.131E-05 0.9296 1.6000 1.205E-05 0.9461 1.6000 21 1.061E-05 0.9383 1.6000 1.144E-05 0.9487 1.6000 22 9.988E-06 0.9414 1.6000 1.087E-05 0.9510 1.6000 23 9.448E-06 0.9459 1.6000 1.036E-05 0.9530 1.6000 24 8.955E-06 0.9478 1.6000 9.894E-06 0.9548 1.6000 Iteration converged. Generation completed. Problem description: 201.25 MHz TM010 Cavity Mag Insulation In this problem, Kmax > Lmax Problem file: Z:\HOME\JCG\ICOOL\FRONT-END\TWO-CELL.AF 12-21-2008 15:55:42 Problem file length: 7750 bytes Originating program: Automesh Problem type: Unknown RF Cavity Problem constants and variables. Letter A in the code column indicates a value supplied in the Automesh input file. Variable Code Value Description ALPHAT 3.930000000E-03 Temperature coefficient of resistance ASCALE 3767.30313 Scaling factor for H at drive point BETA 0.0 Particle velocity BETA1 0.100000000 Starting BETA in transit-time table BETA2 0.950000000 Ending BETA in transit-time table CCLDELK 1.00000000 Increment for coupling for table in SFO CCLMAXK 6.00000000 Highest coupling for table in SFO CCLMINK 1.00000000 Lowest coupling for table in SFO CLENGTH 0.0 Cavity length for normalization in SFO CLIGHT 2.997924580E+10 Exact speed of light in cm/sec CONV 1.00000000 Length conversion (number of units per cm) DBETA 5.000000000E-02 BETA increment in transit-time table DELFR 0.0 Frequency step size for a resonance search DIAGDLL 0 If 1, DLL writes diagnostics to DiagDLL.txt DPHI 180.000000 Phase length of the problem geometry DSLOPE 1.00000000 Slope of D(k^2) function DSTOLER 2.000000000E-02 Tolerance required on D(k^2) DX1 0.100000000 First X mesh interval (at XMIN) DXMIN 0.100000000 Minimum X mesh interval (found by Automesh) DYMIN 8.662649486E-02 Minimum Y mesh interval (found by Automesh) ENORM 1000000.00 Field normalization for NORM=4 option EPS0 8.854187818E-12 Permittivity of free space EPSIK 1.000000000E-04 Frequency convergence parameter EPSO 1.000000000E-05 Convergence parameter in mesh optimization EZERO 1000000.00 E0 for normalization in SFO when NORM=0 EZEROT 1000000.00 E0*T for normalization in SFO when NORM=1 FMU0 1.256637061E-06 Permeability of free space FREQ A 201.000000 RF cavity resonant frequency FREQD 0.0 Design frequency for a cavity (MHz) HPHI 5000.00000 Normalization magnetic field for NORM=2 IBETA 0 If >0, SFO writes transit-time vs BETA ICCC 1 1 for real arrays, 2 for complex arrays ICCP 1 If 1, compute material power loss ICORNER1 0 First corner segment for computing average H ICORNER2 0 Last corner segment for computing average H ICYLIN 1 0 for X,Y problems, 1 for Z,R problems IMAX 663 KMAX+2 INFODATA 0 Number of tuning-code parameters IOBSEG -1 First segment of the CCL outer boundary IPIVOT 1 Pivoting in matrix inversion routines IRESID 0 If 1, calculate potential residuals IRMAX 25 Used in optimization of RHOXY IRTYPE 0 Surface resistance option indicator ISLOT 0 If 1, SFO computes coupling-slot power loss ITFILE 0 If 1, SFO writes transit-time plot file ITOT 427635 (KMAX+2)*(LMAX+2) KDRI 321 K coordinate of the drive point KMAX 661 Number of horizontal logical mesh points KMETHOD 0 Wavenumber computation method (1= use beta) KPROB A 1 Problem type indicator (Superfish) LAST35 0 Code for last program to update T35 file LCYCLE 24 Iteration number in mesh optimization LDRI 636 L coordinate of the drive point LINT 1 Logical-mesh coordinate for Ez integration LMAX 643 Number of vertical logical mesh points MAXCY -1 Maximum number of cycles (-1: use default) MAXPPR 2736 Maximum points per region NAIR 308911 Number of air points NBND 661 Number of Dirichlet boundary points NBSLF 1 Left-side boundary condition NBSLO 0 Lower boundary condition NBSRT 1 Right-side boundary condition NBSUP 1 Upper boundary condition NDRI 421990 Drive point index = IRLAX(NPINP) NEGAT 0 Zero-area triangle indicator NFE 0 Number of iron points NHSTEM 1 Number of half stems NINTER 0 Number of interface points NMATR 0 Number of material records in T35 file NORM 0 Normalization method in SFO NPBOUND 2735 Total number of boundary points in the mesh NPINP 309573 Total points in problem NPONTS 306838 Number of unknown relaxation points NREG 2 Number of regions NRMSEG 1 Normalization segment number for NORM=2 NSEG 105 Number of boundary segments NSPL 1 Number of special-potential points NSTEP 0 Number of steps for a resonance search OMEGAM 1.000000000E-03 Used in optimization of RHOXY PI 3.14159265 The number pi to machine precision PLCELL 360.000000 Phase length per cell for multicell problems RESIDR 1.000000000E-08 Residual resistance of a superconductor RFMU 1.00000000 Permeability for rf surface resistance RHO 1.724100000E-06 Material resistivity (Ohm-m) RHOR 1.724100000E-06 Reference resistivity (Ohm-cm) at TEMPR RHOXY 1.60000000 Over-relaxation factor in mesh optimization RMASS -2.00000000 Rest mass energy of particle in SFO RS 0.0 RF surface resistance (Ohms) RSTEM 1.00000000 Stem radius in cm SLOSS 3.000000000E-02 Coupling-slot power factor per % coupling TC 9.20000000 Critical temperature of a superconductor TEMPC 20.0000000 Normal conductor operating temperature TEMPK 2.00000000 Operating temperature of a superconductor TEMPR 20.0000000 Reference temperature for IRTYPE=3 TRIAVG 4.331498949E-03 Average area of all triangles TRIMAX 6.160914085E-03 Area of the largest positive-area triangle TRIMIN 1.971726176E-03 Area of the smallest positive-area triangle VOLUME 398095.450 Cavity volume (cylindrical symmetry only) XDRI A 63.9638346 X coordinate of the drive point XMAXG 98.0000000 Upper X bound of the problem geometry XMING 32.0000000 Lower X bound of the problem geometry XNORM1 0.0 Starting X for NORM=4 integration path XNORM2 0.0 Ending X for NORM=4 integration path XYAREA 2669.97927 Total cross sectional area YDRI A 55.0397373 Y coordinate of the drive point YMAXG 55.6142097 Upper Y bound of the problem geometry YMING 0.0 Lower Y bound of the problem geometry YNORM1 0.0 Starting Y for NORM=4 integration path YNORM2 0.0 Ending Y for NORM=4 integration path ZCTR 0.0 Reference Z in transit-time integrals