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 Unpublished - rights reserved under Copyright Laws of the United States.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\AUTOFISH.EXE Problem file: C:\CV2\CV21.AF 1-14-2009 10:42:14 SF.INI file: C:\LANL\SF.INI 12-21-2008 19:30:22 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 = 0.2 XMIN = 32.06 XMAX = 64 DY = 0.1732051 [=DX*sin(60)] YMIN = 0.0 YMAX = 51.62939 DX1 = 0.199625 KMAX = 161 DY1 = 0.173253 LMAX = 299 ITOT = 49063 Memory used for the solution file: 1.766 M Memory used for Automesh setup data: 599.838 K Region 1 boundary points from the PO namelist: Point NT X0 Y0 X Y R THETA A B 1 1 32.06 0.000 2 1 32.06 16.00 3 1 33.26 16.02 4 1 34.46 16.09 5 1 35.65 16.20 6 1 36.84 16.36 7 1 38.02 16.57 8 1 39.20 16.82 9 1 40.36 17.12 10 1 41.50 17.47 11 1 42.63 17.88 12 1 43.74 18.35 13 1 44.82 18.87 14 1 45.87 19.46 15 1 46.87 20.11 16 1 47.84 20.82 17 1 48.75 21.61 18 1 49.60 22.45 19 1 50.38 23.36 20 1 51.09 24.33 21 1 51.71 25.35 22 1 52.26 26.42 23 1 52.73 27.52 24 1 53.12 28.66 25 1 53.42 29.82 26 1 53.64 31.00 27 1 53.77 32.19 28 1 53.82 33.39 29 1 53.78 34.59 30 1 53.64 35.78 31 1 53.41 36.96 32 1 53.08 38.11 33 1 52.64 39.23 34 1 52.09 40.29 35 1 51.42 41.30 36 1 50.66 42.22 37 1 49.80 43.06 38 1 48.87 43.81 39 1 47.87 44.48 40 1 46.82 45.06 41 1 45.74 45.57 42 1 44.62 46.01 43 1 43.48 46.39 44 1 42.33 46.72 45 1 41.16 47.00 46 1 39.99 47.23 47 1 38.86 47.63 48 1 37.90 48.34 49 1 37.19 49.30 50 1 36.80 50.43 51 1 36.76 51.63 52 1 64.00 51.63 53 1 64.00 0.000 54 1 32.06 0.000 Number of user-supplied fixed points = 54 Fixed points added at line regions = 0 Fixed points added on overlapping regions = 0 Total number of fixed points = 54 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 32.06 16.00 93 93 3 1 33.26 16.02 7 7 4 1 34.46 16.09 7 7 5 1 35.65 16.20 8 8 6 1 36.84 16.36 7 7 7 1 38.02 16.57 8 8 8 1 39.20 16.82 7 7 9 1 40.36 17.12 8 8 10 1 41.50 17.47 8 8 11 1 42.63 17.88 7 7 12 1 43.74 18.35 8 8 13 1 44.82 18.87 8 8 14 1 45.87 19.46 8 8 15 1 46.87 20.11 8 8 16 1 47.84 20.82 8 8 17 1 48.75 21.61 8 8 18 1 49.60 22.45 8 8 19 1 50.38 23.36 7 7 20 1 51.09 24.33 7 7 21 1 51.71 25.35 7 7 22 1 52.26 26.42 7 7 23 1 52.73 27.52 8 8 24 1 53.12 28.66 7 7 25 1 53.42 29.82 8 8 26 1 53.64 31.00 8 8 27 1 53.77 32.19 8 8 28 1 53.82 33.39 8 8 29 1 53.78 34.59 8 8 30 1 53.64 35.78 7 7 31 1 53.41 36.96 8 8 32 1 53.08 38.11 8 8 33 1 52.64 39.23 7 7 34 1 52.09 40.29 7 7 35 1 51.42 41.30 7 7 36 1 50.66 42.22 8 8 37 1 49.80 43.06 8 8 38 1 48.87 43.81 8 8 39 1 47.87 44.48 8 8 40 1 46.82 45.06 7 7 41 1 45.74 45.57 8 8 42 1 44.62 46.01 8 8 43 1 43.48 46.39 8 8 44 1 42.33 46.72 8 8 45 1 41.16 47.00 7 7 46 1 39.99 47.23 8 8 47 1 38.86 47.63 8 8 48 1 37.90 48.34 8 8 49 1 37.19 49.30 7 7 50 1 36.80 50.43 7 7 51 1 36.76 51.63 8 8 52 1 64.00 51.63 138 138 53 1 64.00 0.000 299 299 54 1 32.06 0.000 161 161 Region 1 mesh points K L X Y 1 1 32.0600000 0.00000000 1 2 32.0600000 0.173913043 1 3 32.0600000 0.347826087 1 4 32.0600000 0.521739130 1 5 32.0600000 0.695652174 1 6 32.0600000 0.869565217 1 7 32.0600000 1.04347826 1 8 32.0600000 1.21739130 1 9 32.0600000 1.39130435 1 10 32.0600000 1.56521739 1 11 32.0600000 1.73913043 1 12 32.0600000 1.91304348 1 13 32.0600000 2.08695652 1 14 32.0600000 2.26086957 1 15 32.0600000 2.43478261 1 16 32.0600000 2.60869565 1 17 32.0600000 2.78260870 1 18 32.0600000 2.95652174 1 19 32.0600000 3.13043478 1 20 32.0600000 3.30434783 1 21 32.0600000 3.47826087 1 22 32.0600000 3.65217391 1 23 32.0600000 3.82608696 1 24 32.0600000 4.00000000 1 25 32.0600000 4.17391304 1 26 32.0600000 4.34782609 1 27 32.0600000 4.52173913 1 28 32.0600000 4.69565217 1 29 32.0600000 4.86956522 1 30 32.0600000 5.04347826 1 31 32.0600000 5.21739130 1 32 32.0600000 5.39130435 1 33 32.0600000 5.56521739 1 34 32.0600000 5.73913043 1 35 32.0600000 5.91304348 1 36 32.0600000 6.08695652 1 37 32.0600000 6.26086957 1 38 32.0600000 6.43478261 1 39 32.0600000 6.60869565 1 40 32.0600000 6.78260870 1 41 32.0600000 6.95652174 1 42 32.0600000 7.13043478 1 43 32.0600000 7.30434783 1 44 32.0600000 7.47826087 1 45 32.0600000 7.65217391 1 46 32.0600000 7.82608696 1 47 32.0600000 8.00000000 1 48 32.0600000 8.17391304 1 49 32.0600000 8.34782609 1 50 32.0600000 8.52173913 1 51 32.0600000 8.69565217 1 52 32.0600000 8.86956522 1 53 32.0600000 9.04347826 1 54 32.0600000 9.21739130 1 55 32.0600000 9.39130435 1 56 32.0600000 9.56521739 1 57 32.0600000 9.73913043 1 58 32.0600000 9.91304348 1 59 32.0600000 10.0869565 1 60 32.0600000 10.2608696 1 61 32.0600000 10.4347826 1 62 32.0600000 10.6086957 1 63 32.0600000 10.7826087 1 64 32.0600000 10.9565217 1 65 32.0600000 11.1304348 1 66 32.0600000 11.3043478 1 67 32.0600000 11.4782609 1 68 32.0600000 11.6521739 1 69 32.0600000 11.8260870 1 70 32.0600000 12.0000000 1 71 32.0600000 12.1739130 1 72 32.0600000 12.3478261 1 73 32.0600000 12.5217391 1 74 32.0600000 12.6956522 1 75 32.0600000 12.8695652 1 76 32.0600000 13.0434783 1 77 32.0600000 13.2173913 1 78 32.0600000 13.3913043 1 79 32.0600000 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95 36.4454033 16.3083467 24 95 36.6436517 16.3346633 25 95 36.8419000 16.3609800 26 95 37.0108086 16.3901900 27 96 37.1797171 16.4194000 28 96 37.3486257 16.4486100 29 96 37.5175343 16.4778200 30 96 37.6864429 16.5070300 30 97 37.8553514 16.5362400 31 97 38.0242600 16.5654500 32 97 38.2197750 16.6075083 33 97 38.4152900 16.6495667 34 97 38.6108050 16.6916250 35 98 38.8063200 16.7336833 36 98 39.0018350 16.7757417 37 98 39.1973500 16.8178000 38 98 39.3632386 16.8609700 38 99 39.5291271 16.9041400 39 99 39.6950157 16.9473100 40 99 39.8609043 16.9904800 41 99 40.0267929 17.0336500 42 100 40.1926814 17.0768200 43 100 40.3585700 17.1199900 44 100 40.5223429 17.1705986 44 101 40.6861157 17.2212071 45 101 40.8498886 17.2718157 46 101 41.0136614 17.3224243 47 101 41.1774343 17.3730329 48 102 41.3412071 17.4236414 49 102 41.5049800 17.4742500 50 102 41.6930217 17.5423117 50 103 41.8810633 17.6103733 51 103 42.0691050 17.6784350 52 103 42.2571467 17.7464967 53 104 42.4451883 17.8145583 54 104 42.6332300 17.8826200 55 104 42.7912486 17.9490371 55 105 42.9492671 18.0154543 56 105 43.1072857 18.0818714 57 106 43.2653043 18.1482886 58 106 43.4233229 18.2147057 58 107 43.5813414 18.2811229 59 107 43.7393600 18.3475400 60 107 43.8935129 18.4224857 61 108 44.0476657 18.4974314 62 108 44.2018186 18.5723771 62 109 44.3559714 18.6473229 63 109 44.5101243 18.7222686 64 110 44.6642771 18.7972143 65 110 44.8184300 18.8721600 66 110 44.9679957 18.9558814 66 111 45.1175614 19.0396029 67 111 45.2671271 19.1233243 68 112 45.4166929 19.2070457 69 112 45.5662586 19.2907671 69 113 45.7158243 19.3744886 70 113 45.8653900 19.4582100 71 114 46.0094329 19.5511043 72 114 46.1534757 19.6439986 72 115 46.2975186 19.7368929 73 115 46.4415614 19.8297871 74 116 46.5856043 19.9226814 75 116 46.7296471 20.0155757 75 117 46.8736900 20.1084700 76 118 47.0112943 20.2106529 77 118 47.1488986 20.3128357 77 119 47.2865029 20.4150186 78 119 47.4241071 20.5172014 79 120 47.5617114 20.6193843 80 120 47.6993157 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100 149 51.8978000 25.7089400 101 150 51.9893450 25.8867050 101 151 52.0808900 26.0644700 102 152 52.1724350 26.2422350 102 153 52.2639800 26.4200000 103 154 52.3307329 26.5778543 103 155 52.3974857 26.7357086 104 156 52.4642386 26.8935629 104 157 52.5309914 27.0514171 104 158 52.5977443 27.2092714 104 159 52.6644971 27.3671257 105 160 52.7312500 27.5249800 105 161 52.7953217 27.7143917 106 162 52.8593933 27.9038033 106 163 52.9234650 28.0932150 106 164 52.9875367 28.2826267 106 165 53.0516083 28.4720383 107 166 53.1156800 28.6614500 107 167 53.1587643 28.8273386 107 168 53.2018486 28.9932271 107 169 53.2449329 29.1591157 108 170 53.2880171 29.3250043 108 171 53.3311014 29.4908929 108 172 53.3741857 29.6567814 108 173 53.4172700 29.8226700 109 174 53.4484400 29.9912043 108 175 53.4796100 30.1597386 109 176 53.5107800 30.3282729 108 177 53.5419500 30.4968071 109 178 53.5731200 30.6653414 108 179 53.6042900 30.8338757 109 180 53.6354600 31.0024100 109 181 53.6545929 31.1727314 109 182 53.6737257 31.3430529 109 183 53.6928586 31.5133743 110 184 53.7119914 31.6836957 110 185 53.7311243 31.8540171 110 186 53.7502571 32.0243386 110 187 53.7693900 32.1946600 110 188 53.7762514 32.3659129 110 189 53.7831129 32.5371657 110 190 53.7899743 32.7084186 110 191 53.7968357 32.8796714 110 192 53.8036971 33.0509243 110 193 53.8105586 33.2221771 110 194 53.8174200 33.3934300 110 195 53.8116186 33.5647214 110 196 53.8058171 33.7360129 110 197 53.8000157 33.9073043 110 198 53.7942143 34.0785957 110 199 53.7884129 34.2498871 110 200 53.7826114 34.4211786 110 201 53.7768100 34.5924700 110 202 53.7546017 34.7911817 110 203 53.7323933 34.9898933 110 204 53.7101850 35.1886050 109 205 53.6879767 35.3873167 110 206 53.6657683 35.5860283 109 207 53.6435600 35.7847400 109 208 53.6105757 35.9529129 109 209 53.5775914 36.1210857 109 210 53.5446071 36.2892586 108 211 53.5116229 36.4574314 108 212 53.4786386 36.6256043 108 213 53.4456543 36.7937771 108 214 53.4126700 36.9619500 107 215 53.3649843 37.1265529 107 216 53.3172986 37.2911557 107 217 53.2696129 37.4557586 107 218 53.2219271 37.6203614 106 219 53.1742414 37.7849643 107 220 53.1265557 37.9495671 106 221 53.0788700 38.1141700 106 222 53.0053500 38.3000817 105 223 52.9318300 38.4859933 105 224 52.8583100 38.6719050 105 225 52.7847900 38.8578167 105 226 52.7112700 39.0437283 104 227 52.6377500 39.2296400 104 228 52.5457583 39.4071283 103 229 52.4537667 39.5846167 103 230 52.3617750 39.7621050 102 231 52.2697833 39.9395933 102 232 52.1777917 40.1170817 101 233 52.0858000 40.2945700 101 234 51.9756583 40.4613983 100 235 51.8655167 40.6282267 100 236 51.7553750 40.7950550 99 237 51.6452333 40.9618833 99 238 51.5350917 41.1287117 98 239 51.4249500 41.2955400 98 240 51.3157900 41.4276129 97 241 51.2066300 41.5596857 97 242 51.0974700 41.6917586 96 242 50.9883100 41.8238314 95 243 50.8791500 41.9559043 95 244 50.7699900 42.0879771 94 245 50.6608300 42.2200500 94 246 50.5385600 42.3401014 93 246 50.4162900 42.4601529 92 247 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32.8585000 0.00000000 4 1 32.6588750 0.00000000 3 1 32.4592500 0.00000000 2 1 32.2596250 0.00000000 1 1 32.0600000 0.00000000 Region 1 done, 54 fixed points, 1013 total boundary points. Logical boundary segment end points for region 1: Segment Starting Point Ending Point K L K L 1 1 1 1 93 2 1 93 7 93 3 7 93 13 94 4 13 94 19 95 5 19 95 25 95 6 25 95 31 97 7 31 97 37 98 8 37 98 43 100 9 43 100 49 102 10 49 102 54 104 11 54 104 59 107 12 59 107 65 110 13 65 110 70 113 14 70 113 75 117 15 75 117 80 121 16 80 121 85 126 17 85 126 89 131 18 89 131 93 136 19 93 136 96 141 20 96 141 99 147 21 99 147 102 153 22 102 153 105 160 23 105 160 107 166 24 107 166 108 173 25 108 173 109 180 26 109 180 110 187 27 110 187 110 194 28 110 194 110 201 29 110 201 109 207 30 109 207 108 214 31 108 214 106 221 32 106 221 104 227 33 104 227 101 233 34 101 233 98 239 35 98 239 94 245 36 94 245 90 250 37 90 250 85 254 38 85 254 80 258 39 80 258 75 261 40 75 261 70 264 41 70 264 64 267 42 64 267 58 269 43 58 269 52 271 44 52 271 47 272 45 47 272 41 274 46 41 274 35 276 47 35 276 30 280 48 30 280 27 286 49 27 286 25 292 50 25 292 24 299 51 24 299 161 299 52 161 299 161 1 53 161 1 1 1 Drive point at X = 64, K = 161, Y = 51.62938, L = 299. Region 2 mesh points K L X Y 161 299 64.0000000 51.6293800 Processing boundary data... Memory used for additional setup arrays: 1.251 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 93 1 93 2 93 1 93 99 7 93 3 99 7 93 105 13 94 4 105 13 94 112 19 95 5 112 19 95 118 25 95 6 118 25 95 125 31 97 7 125 31 97 131 37 98 8 131 37 98 138 43 100 9 138 43 100 145 49 102 10 145 49 102 151 54 104 11 151 54 104 158 59 107 12 158 59 107 165 65 110 13 165 65 110 172 70 113 14 172 70 113 179 75 117 15 179 75 117 186 80 121 16 186 80 121 193 85 126 17 193 85 126 200 89 131 18 200 89 131 206 93 136 19 206 93 136 212 96 141 20 212 96 141 218 99 147 21 218 99 147 224 102 153 22 224 102 153 231 105 160 23 231 105 160 237 107 166 24 237 107 166 244 108 173 25 244 108 173 251 109 180 26 251 109 180 258 110 187 27 258 110 187 265 110 194 28 265 110 194 272 110 201 29 272 110 201 278 109 207 30 278 109 207 285 108 214 31 285 108 214 292 106 221 32 292 106 221 298 104 227 33 298 104 227 304 101 233 34 304 101 233 310 98 239 35 310 98 239 317 94 245 36 317 94 245 324 90 250 37 324 90 250 331 85 254 38 331 85 254 338 80 258 39 338 80 258 344 75 261 40 344 75 261 351 70 264 41 351 70 264 358 64 267 42 358 64 267 365 58 269 43 365 58 269 372 52 271 44 372 52 271 378 47 272 45 378 47 272 385 41 274 46 385 41 274 392 35 276 47 392 35 276 399 30 280 48 399 30 280 405 27 286 49 405 27 286 411 25 292 50 411 25 292 418 24 299 51 418 24 299 555 161 299 52 555 161 299 853 161 1 53 853 161 1 1013 1 1 Relaxation parameters, 30237 unknown points. The upper triangle of point (108,175) has a negative or near zero area: Area = 0.3156771E-03 cm^2 Index K L X Y Upper Lower 28634 108 175 53.4796100 30.1597386 1 1 28635 109 175 53.4833552 30.1597337 1 1 28798 109 176 53.5107800 30.3282729 1 1 Allowing point 28635 at (K,L) = (109,175) to move. The lower triangle of point (108,175) has a negative or near zero area: Area = 0.3156771E-03 cm^2 Index K L X Y Upper Lower 28634 108 175 53.4796100 30.1597386 1 1 28635 109 175 53.4833552 30.1597337 1 1 28472 109 174 53.4484400 29.9912043 1 1 Allowing point 28635 at (K,L) = (109,175) to move. The upper triangle of point (108,177) has a negative or near zero area: Area = 0.3137539E-03 cm^2 Index K L X Y Upper Lower 28960 108 177 53.5419500 30.4968071 1 1 28961 109 177 53.5456731 30.4968056 1 1 29124 109 178 53.5731200 30.6653414 1 1 Allowing point 28961 at (K,L) = (109,177) to move. The lower triangle of point (108,177) has a negative or near zero area: Area = 0.3137537E-03 cm^2 Index K L X Y Upper Lower 28960 108 177 53.5419500 30.4968071 1 1 28961 109 177 53.5456731 30.4968056 1 1 28798 109 176 53.5107800 30.3282729 1 1 Allowing point 28961 at (K,L) = (109,177) to move. The upper triangle of point (108,179) has a negative or near zero area: Area = 0.3118321E-03 cm^2 Index K L X Y Upper Lower 29286 108 179 53.6042900 30.8338757 1 1 29287 109 179 53.6079909 30.8338775 1 1 29450 109 180 53.6354600 31.0024100 1 1 Allowing point 29287 at (K,L) = (109,179) to move. The lower triangle of point (108,179) has a negative or near zero area: Area = 0.3118321E-03 cm^2 Index K L X Y Upper Lower 29286 108 179 53.6042900 30.8338757 1 1 29287 109 179 53.6079909 30.8338775 1 1 29124 109 178 53.5731200 30.6653414 1 1 Allowing point 29287 at (K,L) = (109,179) to move. The upper triangle of point (106,219) has a negative or near zero area: Area = 0.2944114E-03 cm^2 Index K L X Y Upper Lower 35804 106 219 53.1742414 37.7849643 1 1 35805 107 219 53.1778202 37.7849590 1 1 35968 107 220 53.1265557 37.9495671 1 1 Allowing point 35805 at (K,L) = (107,219) to move. The lower triangle of point (106,219) has a negative or near zero area: Area = 0.2944116E-03 cm^2 Index K L X Y Upper Lower 35804 106 219 53.1742414 37.7849643 1 1 35805 107 219 53.1778202 37.7849590 1 1 35642 107 218 53.2219271 37.6203614 1 1 Allowing point 35805 at (K,L) = (107,219) to move. The upper triangle of point (25,289) has a negative or near zero area: Area = 0.1375310E-03 cm^2 Index K L X Y Upper Lower 47133 25 289 36.9949600 49.8695300 1 1 47134 26 289 36.9964200 49.8695315 1 1 47297 26 290 36.9298867 50.0578567 1 1 Allowing point 47134 at (K,L) = (26,289) to move. The lower triangle of point (25,289) has a negative or near zero area: Area = 0.1375310E-03 cm^2 Index K L X Y Upper Lower 47133 25 289 36.9949600 49.8695300 1 1 47134 26 289 36.9964200 49.8695315 1 1 46971 26 288 37.0600333 49.6812033 1 1 Allowing point 47134 at (K,L) = (26,289) to move. The upper triangle of point (24,293) has a negative or near zero area: Area = 0.1237145E-03 cm^2 Index K L X Y Upper Lower 47784 24 293 36.7941571 50.6052057 1 1 47785 25 293 36.7956067 50.6052049 1 1 47948 25 294 36.7885743 50.7759014 1 1 Allowing point 47785 at (K,L) = (25,293) to move. The lower triangle of point (24,293) has a negative or near zero area: Area = 0.1237145E-03 cm^2 Index K L X Y Upper Lower 47784 24 293 36.7941571 50.6052057 1 1 47785 25 293 36.7956067 50.6052049 1 1 47622 25 292 36.7997400 50.4345100 1 1 Allowing point 47785 at (K,L) = (25,293) to move. The upper triangle of point (24,295) has a negative or near zero area: Area = 0.1237662E-03 cm^2 Index K L X Y Upper Lower 48110 24 295 36.7829914 50.9465971 1 1 48111 25 295 36.7844416 50.9465966 1 1 48274 25 296 36.7774086 51.1172929 1 1 Allowing point 48111 at (K,L) = (25,295) to move. The lower triangle of point (24,295) has a negative or near zero area: Area = 0.1237661E-03 cm^2 Index K L X Y Upper Lower 48110 24 295 36.7829914 50.9465971 1 1 48111 25 295 36.7844416 50.9465966 1 1 47948 25 294 36.7885743 50.7759014 1 1 Allowing point 48111 at (K,L) = (25,295) to move. The upper triangle of point (24,297) has a negative or near zero area: Area = 0.1238175E-03 cm^2 Index K L X Y Upper Lower 48436 24 297 36.7718257 51.2879886 1 1 48437 25 297 36.7732764 51.2879883 1 1 48600 25 298 36.7662429 51.4586843 1 1 Allowing point 48437 at (K,L) = (25,297) to move. The lower triangle of point (24,297) has a negative or near zero area: Area = 0.1238175E-03 cm^2 Index K L X Y Upper Lower 48436 24 297 36.7718257 51.2879886 1 1 48437 25 297 36.7732764 51.2879883 1 1 48274 25 296 36.7774086 51.1172929 1 1 Allowing point 48437 at (K,L) = (25,297) to move. Attempting to fix 16 bad triangles... Optimizing mesh by successive over relaxation... -------X coordinate-------- -------Y coordinate-------- Cycle Residual ETA RHO Residual ETA RHO 1 1.474E-03 1.0000 1.6000 6.671E-04 1.0000 1.6000 2 6.132E-03 0.6785 1.6000 7.207E-04 0.6406 1.6000 3 4.181E-03 0.6819 1.6000 4.750E-04 0.6592 1.6000 4 2.847E-03 0.6808 1.6000 3.209E-04 0.6756 1.6000 5 1.945E-03 0.6834 1.6000 2.212E-04 0.6892 1.6000 6 1.326E-03 0.6817 1.6000 1.551E-04 0.7014 1.6000 7 9.093E-04 0.6857 1.6000 1.107E-04 0.7134 1.6000 8 6.216E-04 0.6836 1.6000 8.065E-05 0.7286 1.6000 9 4.295E-04 0.6909 1.6000 6.010E-05 0.7452 1.6000 10 2.961E-04 0.6895 1.6000 4.619E-05 0.7686 1.6000 11 2.085E-04 0.7041 1.6000 3.662E-05 0.7928 1.6000 12 1.475E-04 0.7075 1.6000 2.999E-05 0.8190 1.6000 13 1.088E-04 0.7377 1.6000 2.534E-05 0.8449 1.6000 14 8.200E-05 0.7536 1.6000 2.193E-05 0.8655 1.6000 15 6.587E-05 0.8034 1.6000 1.941E-05 0.8848 1.6000 16 5.459E-05 0.8287 1.6000 1.742E-05 0.8978 1.6000 17 4.792E-05 0.8778 1.6000 1.584E-05 0.9089 1.6000 18 4.287E-05 0.8946 1.6000 1.452E-05 0.9171 1.6000 19 3.960E-05 0.9239 1.6000 1.340E-05 0.9231 1.6000 20 3.681E-05 0.9295 1.6000 1.245E-05 0.9287 1.6000 21 3.473E-05 0.9435 1.6000 1.161E-05 0.9324 1.6000 22 3.282E-05 0.9450 1.6000 1.087E-05 0.9365 1.6000 23 3.124E-05 0.9518 1.6000 1.021E-05 0.9394 1.6000 24 2.975E-05 0.9525 1.6000 9.622E-06 0.9424 1.6000 25 2.845E-05 0.9562 1.6000 9.092E-06 0.9449 1.6000 26 5.740E-05 2.0178 1.8137 1.600E-05 1.7596 1.7941 27 5.394E-05 0.9397 1.8137 1.488E-05 0.9299 1.7941 28 5.067E-05 0.9395 1.8137 1.387E-05 0.9324 1.7941 29 4.771E-05 0.9416 1.8137 1.297E-05 0.9347 1.7941 30 4.494E-05 0.9419 1.8137 1.215E-05 0.9367 1.7941 31 4.242E-05 0.9440 1.8137 1.140E-05 0.9386 1.7941 32 4.007E-05 0.9445 1.8137 1.072E-05 0.9403 1.7941 33 3.792E-05 0.9465 1.8137 1.010E-05 0.9418 1.7941 34 3.591E-05 0.9471 1.8137 9.524E-06 0.9433 1.7941 35 3.408E-05 0.9489 1.8137 8.996E-06 0.9446 1.7941 36 3.236E-05 0.9497 1.8137 8.509E-06 0.9459 1.7941 37 3.079E-05 0.9513 1.8137 8.058E-06 0.9470 1.7941 38 2.932E-05 0.9521 1.8137 7.641E-06 0.9482 1.7941 39 2.796E-05 0.9537 1.8137 7.252E-06 0.9492 1.7941 40 2.669E-05 0.9545 1.8137 6.891E-06 0.9502 1.7941 41 2.551E-05 0.9560 1.8137 6.555E-06 0.9511 1.7941 42 2.441E-05 0.9569 1.8137 6.240E-06 0.9521 1.7941 43 2.339E-05 0.9582 1.8137 5.947E-06 0.9529 1.7941 44 2.243E-05 0.9591 1.8137 5.672E-06 0.9538 1.7941 45 2.155E-05 0.9604 1.8137 5.414E-06 0.9546 1.7941 46 2.071E-05 0.9614 1.8137 5.172E-06 0.9554 1.7941 47 1.994E-05 0.9626 1.8137 4.946E-06 0.9561 1.7941 48 1.921E-05 0.9636 1.8137 4.732E-06 0.9569 1.7941 49 1.854E-05 0.9647 1.8137 4.532E-06 0.9576 1.7941 50 1.790E-05 0.9657 1.8137 4.343E-06 0.9583 1.7941 51 2.826E-05 1.5789 1.8927 6.285E-06 1.4472 1.8762 52 2.720E-05 0.9625 1.8927 5.976E-06 0.9510 1.8762 53 2.619E-05 0.9629 1.8927 5.689E-06 0.9519 1.8762 54 2.523E-05 0.9633 1.8927 5.421E-06 0.9528 1.8762 55 2.432E-05 0.9640 1.8927 5.170E-06 0.9537 1.8762 56 2.345E-05 0.9645 1.8927 4.935E-06 0.9545 1.8762 57 2.264E-05 0.9652 1.8927 4.714E-06 0.9554 1.8762 58 2.186E-05 0.9658 1.8927 4.508E-06 0.9561 1.8762 59 2.113E-05 0.9665 1.8927 4.313E-06 0.9569 1.8762 60 2.044E-05 0.9671 1.8927 4.131E-06 0.9576 1.8762 61 1.978E-05 0.9678 1.8927 3.959E-06 0.9584 1.8762 62 1.916E-05 0.9684 1.8927 3.797E-06 0.9591 1.8762 63 1.856E-05 0.9691 1.8927 3.644E-06 0.9598 1.8762 64 1.800E-05 0.9696 1.8927 3.500E-06 0.9604 1.8762 65 1.746E-05 0.9702 1.8927 3.364E-06 0.9611 1.8762 66 1.695E-05 0.9707 1.8927 3.235E-06 0.9617 1.8762 67 1.646E-05 0.9712 1.8927 3.113E-06 0.9624 1.8762 68 1.599E-05 0.9717 1.8927 2.998E-06 0.9630 1.8762 69 1.555E-05 0.9721 1.8927 2.889E-06 0.9636 1.8762 70 1.512E-05 0.9725 1.8927 2.785E-06 0.9642 1.8762 71 1.471E-05 0.9730 1.8927 2.687E-06 0.9648 1.8762 72 1.432E-05 0.9733 1.8927 2.594E-06 0.9653 1.8762 73 1.394E-05 0.9737 1.8927 2.506E-06 0.9659 1.8762 74 1.358E-05 0.9740 1.8927 2.422E-06 0.9664 1.8762 75 1.323E-05 0.9744 1.8927 2.342E-06 0.9670 1.8762 76 1.866E-05 1.4098 1.9313 3.073E-06 1.3123 1.9167 77 1.812E-05 0.9712 1.9313 2.963E-06 0.9644 1.9167 78 1.759E-05 0.9711 1.9313 2.859E-06 0.9648 1.9167 79 1.708E-05 0.9710 1.9313 2.759E-06 0.9652 1.9167 80 1.659E-05 0.9710 1.9313 2.665E-06 0.9656 1.9167 81 1.611E-05 0.9710 1.9313 2.574E-06 0.9660 1.9167 82 1.564E-05 0.9709 1.9313 2.487E-06 0.9663 1.9167 83 1.518E-05 0.9710 1.9313 2.404E-06 0.9666 1.9167 84 1.474E-05 0.9710 1.9313 2.325E-06 0.9669 1.9167 85 1.432E-05 0.9710 1.9313 2.249E-06 0.9672 1.9167 86 1.390E-05 0.9710 1.9313 2.175E-06 0.9674 1.9167 87 1.350E-05 0.9710 1.9313 2.105E-06 0.9676 1.9167 88 1.311E-05 0.9710 1.9313 2.037E-06 0.9678 1.9167 89 1.273E-05 0.9711 1.9313 1.972E-06 0.9680 1.9167 90 1.236E-05 0.9711 1.9313 1.909E-06 0.9681 1.9167 91 1.200E-05 0.9711 1.9313 1.848E-06 0.9682 1.9167 92 1.165E-05 0.9711 1.9313 1.790E-06 0.9683 1.9167 93 1.132E-05 0.9711 1.9313 1.733E-06 0.9684 1.9167 94 1.099E-05 0.9711 1.9313 1.679E-06 0.9685 1.9167 95 1.067E-05 0.9711 1.9313 1.626E-06 0.9686 1.9167 96 1.037E-05 0.9711 1.9313 1.575E-06 0.9686 1.9167 97 1.007E-05 0.9711 1.9313 1.525E-06 0.9686 1.9167 98 9.774E-06 0.9710 1.9313 1.478E-06 0.9686 1.9167 Iteration converged. Generation completed. Problem description: 201.25 MHz TM010 Cavity Mag Insulation In this problem, Kmax < Lmax Problem file: C:\CV2\CV21.AF 1-14-2009 10:42:14 Problem file length: 6120 bytes Originating program: Autofish 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 0.199625000 First X mesh interval (at XMIN) DXMIN 0.199625000 Minimum X mesh interval (found by Automesh) DYMIN 0.173252987 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 163 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 49063 (KMAX+2)*(LMAX+2) KDRI 161 K coordinate of the drive point KMAX 161 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 98 Iteration number in mesh optimization LDRI 299 L coordinate of the drive point LINT 1 Logical-mesh coordinate for Ez integration LMAX 299 Number of vertical logical mesh points MAXCY -1 Maximum number of cycles (-1: use default) MAXPPR 1014 Maximum points per region NAIR 30995 Number of air points NBND 253 Number of Dirichlet boundary points NBSLF A 0 Left-side boundary condition NBSLO 0 Lower boundary condition NBSRT 1 Right-side boundary condition NBSUP 1 Upper boundary condition NDRI 48899 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 1013 Total number of boundary points in the mesh NPINP 31249 Total points in problem NPONTS 30237 Number of unknown relaxation points NREG 2 Number of regions NRMSEG 1 Normalization segment number for NORM=2 NSEG 53 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 1.730278345E-02 Average area of all triangles TRIMAX 2.448629264E-02 Area of the largest positive-area triangle TRIMIN 8.577777865E-03 Area of the smallest positive-area triangle VOLUME 146482.946 Cavity volume (cylindrical symmetry only) XDRI A 64.0000000 X coordinate of the drive point XMAXG 64.0000000 Upper X bound of the problem geometry XMING 32.0600000 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 1063.84434 Total cross sectional area YDRI A 51.6293800 Y coordinate of the drive point YMAXG 51.6293899 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