[Getdp] result all zero

Christophe Geuzaine Christophe.Geuzaine at ulg.ac.be
Mon Nov 5 10:33:00 CET 2001


Lin Ji wrote:
> 
> Hi, Christophe,
>     I am actually using the same mesh as the one I used in solving the
> original wave equation. Could it be the parameter setting in SOLVER.PAR that
> cause the problem? Can you send me your solver.par? Also, does the version
> matter? Thank you very much.
> 

The version should not matter (but newer versions are always better...).
Here are the three files.

Christophe

-- 
Christophe Geuzaine

Tel: 32 (0) 4 366 37 10    http://geuz.org
Fax: 32 (0) 4 366 29 10    mailto:Christophe.Geuzaine at ulg.ac.be
-------------- next part --------------

/*
  The helmholtz equation for the 2D accoustic wave equation
*/

Group {
  Omega = Region[1] ;
  Gamma_u = Region[3] ;
  Gamma_f = Region[2] ;
}

Function {
  pi   = 3.1415926;
  Freq = 1 ;  

// parameters about mu
  wx_mu = .02;
  wy_mu = .05;
  xc_mu = 0.1;
  yc_mu = 0.0;
  A_mu  = 2; 

// parameters about source
  tau_c  = 2*pi*40;
  wt_src = .04;
  wy_src = .02;
  tc_src = .02;
  yc_src = 0.0;
  A_src  = 1;

// compute mu (and sound speed)
  x2[] = ((X[]-xc_mu)/wx_mu)^2;
  y2[] = ((Y[]-yc_mu)/wy_mu)^2;
  mu[] = 1+A_mu*Exp[-(x2[]+y2[])/2] ;
/*
  mu[] = 1.0;
*/
  c[]  = Sqrt[mu[]];

// set up the source
  SpaceFct[] = A_src/(wy_src*Sqrt[2*pi])*Exp[-((Y[]-yc_src)/wy_src)^2/2];
  FreqFct[]  = (1+Exp[-2*(wt_src*tau_c)^2])/2;

  f_bc[] = SpaceFct[]*FreqFct[] ;
}

Constraint {
  { Name Dirichlet; Type Assign;
    Case {
      //{ Region Gamma_u  ; Value 0; }
    }
  }
}

Jacobian {
  { Name JVol ;
    Case { 
      { Region All ; Jacobian Vol ; }
    }
  }
  { Name JSur ;
    Case {
      { Region All ; Jacobian Sur ; }
    }
  }
}

Integration {
  { Name I1 ;
    Case { 
      { Type Gauss ;
        Case { 
	  { GeoElement Point       ; NumberOfPoints  1 ; }
	  { GeoElement Line        ; NumberOfPoints  4 ; }
	  { GeoElement Triangle    ; NumberOfPoints  6 ; }
	  { GeoElement Quadrangle  ; NumberOfPoints  6 ; }
	  { GeoElement Tetrahedron ; NumberOfPoints  6 ; }
	  { GeoElement Hexahedron  ; NumberOfPoints  8 ; }
	  { GeoElement Prism       ; NumberOfPoints  8 ; } 
	}
      }
    }
  }
}

FunctionSpace {
  { Name Hgrad; Type Form0;
    BasisFunction {
      { Name sn; NameOfCoef un; Function BF_Node; 
        Support Region[{Omega,Gamma_f}]; Entity NodesOf[All]; }
      //{ Name sn2; NameOfCoef un2; Function BF_Node_2E; 
      //  Support Region[{Omega,Gamma_f}]; Entity EdgesOf[All]; }
    }
    Constraint {
      { NameOfCoef un; EntityType NodesOf ; NameOfConstraint Dirichlet; }
      //{ NameOfCoef un2; EntityType EdgesOf ; NameOfConstraint Dirichlet; }
   }
  }
}

Formulation {
  { Name hhltz; Type FemEquation; 
    Quantity { 
      { Name u; Type Local; NameOfSpace Hgrad; }
    }
    Equation {
      Galerkin { [ 1.e-10*tau_c*tau_c/mu[] * Dof{u} , {u} ]; 
                 In Omega; Integration I1; Jacobian JVol;  }

      Galerkin { [ -Dof{d u} , {d u} ]; 
                 In Omega; Integration I1; Jacobian JVol;  }

      Galerkin {  [ f_bc[] , {u} ]; 
                 In Gamma_f; Integration I1; Jacobian JSur;  }
    }
  }
}

Resolution {
  { Name hhltz;
    System {
      { Name A; NameOfFormulation hhltz; }
    }
    Operation { 
      Generate[A] ; 
      Solve[A] ; 
      SaveSolution[A] ; 
    } 
  }
}

PostProcessing {
  { Name hhltz; NameOfFormulation hhltz; NameOfSystem A;
    Quantity {
      { Name u;  
        Value{ 
	  Local{ [ {u} ] ; In Omega; Jacobian JVol; } 
	} 
      }
      /*
      { Name du;  
        Value{ 
	  Local{ [ {d u} ] ; In Omega; Jacobian JVol; }
	} 
      }
      { Name u2; 
        Value{ 
	  Local{ [ Norm[{u}] ] ; In Omega; Jacobian JVol; } 
	} 
      }
      */
    }
  }
  /*
  { Name Wave_f; NameOfFormulation Wave; NameOfSystem C;
    Quantity {
      { Name u;  
        Value{ 
	  Local{ [ {u} ] ; In Omega; Jacobian JVol; } 
	} 
      }
    }
  }
  */
}

PostOperation {
  { Name u ; NameOfPostProcessing hhltz;
    Operation {
      Print[ u, OnElementsOf Omega, File "u.pos" ] ;
      //Print[ u, OnPlane { {0,-.75,0} {0.75,-.75,0} {0,.75,0} } {150,300} ,
      // Format Table, File "uh.pos" ] ;
/*
      Print[ u, OnPlane { {0,-.5,0} {0.5,-.5,0} {0,.5,0} } {100,200} ,
       Format TimeTable,
       File "u.pos" ] ;
*/
    }
  }

}

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$ENDNOD
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135 2 1 6 3 49 125 197
136 2 1 6 3 30 152 218
137 2 1 6 3 120 100 194
138 2 1 6 3 150 62 223
139 2 1 6 3 22 147 221
140 2 1 6 3 148 93 210
141 2 1 6 3 94 149 211
142 2 1 6 3 93 154 210
143 2 1 6 3 153 94 211
144 2 1 6 3 95 147 207
145 2 1 6 3 150 97 209
146 2 1 6 3 146 96 208
147 2 1 6 3 12 13 157
148 2 1 6 3 151 95 207
149 2 1 6 3 97 155 209
150 2 1 6 3 175 84 238
151 2 1 6 3 96 152 208
152 2 1 6 3 117 184 215
153 2 1 6 3 128 178 251
154 2 1 6 3 173 80 237
155 2 1 6 3 82 176 240
156 2 1 6 3 83 174 239
157 2 1 6 3 56 57 163
158 2 1 6 3 44 45 195
159 2 1 6 3 43 44 194
160 2 1 6 3 98 122 193
161 2 1 6 3 79 198 201
162 2 1 6 3 124 104 203
163 2 1 6 3 157 13 220
164 2 1 6 3 124 86 205
165 2 1 6 3 104 124 205
166 2 1 6 3 241 78 246
167 2 1 6 3 98 127 216
168 2 1 6 3 86 124 206
169 2 1 6 3 126 79 187
170 2 1 6 3 99 126 187
171 2 1 6 3 85 185 190
172 2 1 6 3 135 90 167
173 2 1 6 3 129 88 166
174 2 1 6 3 89 133 169
175 2 1 6 3 127 98 186
176 2 1 6 3 137 91 171
177 2 1 6 3 92 136 170
178 2 1 6 3 90 132 165
179 2 1 6 3 91 130 164
180 2 1 6 3 131 89 168
181 2 1 6 3 92 141 191
182 2 1 6 3 128 96 178
183 2 1 6 3 130 93 182
184 2 1 6 3 133 95 176
185 2 1 6 3 95 131 179
186 2 1 6 3 132 97 181
187 2 1 6 3 139 112 223
188 2 1 6 3 94 134 177
189 2 1 6 3 108 138 218
190 2 1 6 3 96 129 180
191 2 1 6 3 110 144 221
192 2 1 6 3 97 135 175
193 2 1 6 3 115 140 226
194 2 1 6 3 140 88 163
195 2 1 6 3 136 94 174
196 2 1 6 3 141 109 222
197 2 1 6 3 93 137 173
198 2 1 6 3 141 72 191
199 2 1 6 3 143 114 227
200 2 1 6 3 106 142 219
201 2 1 6 3 177 81 232
202 2 1 6 3 145 113 225
203 2 1 6 3 160 100 184
204 2 1 6 3 158 87 202
205 2 1 6 3 105 158 202
206 2 1 6 3 101 125 190
207 2 1 6 3 90 138 167
208 2 1 6 3 139 89 169
209 2 1 6 3 190 185 230
210 2 1 6 3 88 140 166
211 2 1 6 3 141 92 170
212 2 1 6 3 91 144 171
213 2 1 6 3 143 90 165
214 2 1 6 3 156 99 228
215 2 1 6 3 138 108 167
216 2 1 6 3 140 115 166
217 2 1 6 3 112 139 169
218 2 1 6 3 81 134 188
219 2 1 6 3 89 142 168
220 2 1 6 3 145 91 164
221 2 1 6 3 109 141 170
222 2 1 6 3 114 143 165
223 2 1 6 3 142 106 168
224 2 1 6 3 113 145 164
225 2 1 6 3 123 85 204
226 2 1 6 3 144 110 171
227 2 1 6 3 86 123 205
228 2 1 6 3 114 151 227
229 2 1 6 3 109 148 222
230 2 1 6 3 113 153 225
231 2 1 6 3 149 111 220
232 2 1 6 3 107 146 224
233 2 1 6 3 77 78 241
234 2 1 6 3 155 115 226
235 2 1 6 3 154 106 219
236 2 1 6 3 147 110 221
237 2 1 6 3 112 150 223
238 2 1 6 3 152 108 218
239 2 1 6 3 126 206 245
240 2 1 6 3 125 101 197
241 2 1 6 3 80 168 237
242 2 1 6 3 96 146 178
243 2 1 6 3 93 148 182
244 2 1 6 3 95 151 176
245 2 1 6 3 149 94 177
246 2 1 6 3 147 95 179
247 2 1 6 3 97 150 181
248 2 1 6 3 94 153 174
249 2 1 6 3 155 97 175
250 2 1 6 3 164 83 239
251 2 1 6 3 165 82 240
252 2 1 6 3 154 93 173
253 2 1 6 3 152 96 180
254 2 1 6 3 12 157 193
255 2 1 6 3 84 166 238
256 2 1 6 3 125 49 250
257 2 1 6 3 169 82 236
258 2 1 6 3 170 83 234
259 2 1 6 3 79 126 245
260 2 1 6 3 80 171 235
261 2 1 6 3 99 159 228
262 2 1 6 3 98 157 186
263 2 1 6 3 106 154 173
264 2 1 6 3 103 196 198
265 2 1 6 3 196 116 198
266 2 1 6 3 153 113 174
267 2 1 6 3 146 107 178
268 2 1 6 3 111 149 177
269 2 1 6 3 151 114 176
270 2 1 6 3 115 155 175
271 2 1 6 3 111 157 220
272 2 1 6 3 110 147 179
273 2 1 6 3 84 167 233
274 2 1 6 3 150 112 181
275 2 1 6 3 108 152 180
276 2 1 6 3 148 109 182
277 2 1 6 3 52 53 183
278 2 1 6 3 157 98 193
279 2 1 6 3 158 76 241
280 2 1 6 3 34 35 159
281 2 1 6 3 157 111 186
282 2 1 6 3 121 241 246
283 2 1 6 3 100 160 194
284 2 1 6 3 161 101 195
285 2 1 6 3 88 128 201
286 2 1 6 3 48 49 197
287 2 1 6 3 196 55 231
288 2 1 6 3 250 104 253
289 2 1 6 3 127 202 216
290 2 1 6 3 202 87 216
291 2 1 6 3 102 156 244
292 2 1 6 3 156 36 244
293 2 1 6 3 72 73 191
294 2 1 6 3 124 183 206
295 2 1 6 3 54 55 196
296 2 1 6 3 85 190 204
297 2 1 6 3 34 159 224
298 2 1 6 3 76 77 241
299 2 1 6 3 28 138 212
300 2 1 6 3 139 64 214
301 2 1 6 3 143 27 212
302 2 1 6 3 65 142 214
303 2 1 6 3 20 144 213
304 2 1 6 3 99 156 243
305 2 1 6 3 145 19 213
306 2 1 6 3 37 38 189
307 2 1 6 3 32 146 208
308 2 1 6 3 147 23 207
309 2 1 6 3 69 148 210
310 2 1 6 3 61 150 209
311 2 1 6 3 149 15 211
312 2 1 6 3 24 151 207
313 2 1 6 3 152 31 208
314 2 1 6 3 155 60 209
315 2 1 6 3 16 153 211
316 2 1 6 3 154 68 210
317 2 1 6 3 39 40 184
318 2 1 6 3 11 12 193
319 2 1 6 3 36 156 228
320 2 1 6 3 101 161 197
321 2 1 6 3 156 102 243
322 2 1 6 3 159 107 224
323 2 1 6 3 204 190 253
324 2 1 6 3 195 101 230
325 2 1 6 3 120 195 230
326 2 1 6 3 76 158 217
327 2 1 6 3 203 104 250
328 2 1 6 3 158 105 217
329 2 1 6 3 162 99 243
330 2 1 6 3 39 184 247
331 2 1 6 3 125 250 253
332 2 1 6 3 185 85 215
333 2 1 6 3 189 102 244
334 2 1 6 3 116 196 231
335 2 1 6 3 198 116 201
336 2 1 6 3 100 185 215
337 2 1 6 3 184 117 247
338 2 1 6 3 85 192 215
339 2 1 6 3 1 5 246
340 2 1 6 3 36 37 244
341 2 1 6 3 159 35 228
342 2 1 6 3 37 189 244
343 2 1 6 3 9 2 249
344 2 1 6 3 103 183 242
345 2 1 6 3 56 163 231
346 2 1 6 3 74 75 199
347 2 1 6 3 198 79 245
348 2 1 6 3 206 103 245
349 2 1 6 3 168 106 237
350 2 1 6 3 113 164 239
351 2 1 6 3 167 108 233
352 2 1 6 3 112 169 236
353 2 1 6 3 166 115 238
354 2 1 6 3 109 170 234
355 2 1 6 3 114 165 240
356 2 1 6 3 183 103 206
357 2 1 6 3 171 110 235
358 2 1 6 3 78 1 246
359 2 1 6 3 196 103 242
360 2 1 6 3 163 116 231
361 2 1 6 3 111 177 232
362 2 1 6 3 2 10 249
363 2 1 6 3 172 121 248
364 2 1 6 3 6 172 248
365 2 1 6 3 101 190 230
366 2 1 6 3 74 199 252
367 2 1 6 3 50 51 203
368 2 1 6 3 178 107 251
369 2 1 6 3 35 36 228
370 2 1 6 3 75 76 217
371 2 1 6 3 106 173 237
372 2 1 6 3 174 113 239
373 2 1 6 3 199 119 252
374 2 1 6 3 115 175 238
375 2 1 6 3 176 114 240
376 2 1 6 3 110 179 235
377 2 1 6 3 108 180 233
378 2 1 6 3 181 112 236
379 2 1 6 3 182 109 234
380 2 1 6 3 185 120 230
381 2 1 6 3 5 6 248
382 2 1 6 3 107 187 251
383 2 1 6 3 183 53 242
384 2 1 6 3 186 111 232
385 2 1 6 3 189 38 247
386 2 1 6 3 117 189 247
387 2 1 6 3 81 188 229
388 2 1 6 3 49 50 250
389 2 1 6 3 23 24 207
390 2 1 6 3 105 199 217
391 2 1 6 3 192 117 215
392 2 1 6 3 31 32 208
393 2 1 6 3 60 61 209
394 2 1 6 3 68 69 210
395 2 1 6 3 15 16 211
396 2 1 6 3 27 28 212
397 2 1 6 3 105 202 229
398 2 1 6 3 19 20 213
399 2 1 6 3 64 65 214
400 2 1 6 3 187 79 251
401 2 1 6 3 55 56 231
402 2 1 6 3 123 204 205
403 2 1 6 3 204 104 205
404 2 1 6 3 13 14 220
405 2 1 6 3 21 22 221
406 2 1 6 3 29 30 218
407 2 1 6 3 66 67 219
408 2 1 6 3 62 63 223
409 2 1 6 3 17 18 225
410 2 1 6 3 58 59 226
411 2 1 6 3 70 71 222
412 2 1 6 3 33 34 224
413 2 1 6 3 25 26 227
414 2 1 6 3 199 75 217
415 2 1 6 3 190 125 253
416 2 1 6 3 119 191 252
417 2 1 6 3 191 73 252
418 2 1 6 3 54 196 242
419 2 1 6 3 53 54 242
420 2 1 6 3 103 198 245
421 2 1 6 3 38 39 247
422 2 1 6 3 73 74 252
423 2 1 6 3 104 204 253
424 2 1 6 3 50 203 250
425 2 1 6 3 121 246 248
426 2 1 6 3 246 5 248
427 1 2 1 2 1 5
428 1 2 1 2 5 6
429 1 2 1 2 6 7
430 1 2 1 2 7 8
431 1 2 1 2 8 9
432 1 2 1 2 9 2
433 1 3 3 2 3 42
434 1 3 3 2 42 43
435 1 3 3 2 43 44
436 1 3 3 2 44 45
437 1 3 3 2 45 46
438 1 3 3 2 46 4
$ENDELM
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            Matrix_Format            1
          Matrix_Printing            0
           Matrix_Storage            0
                  Scaling            0
    Renumbering_Technique            1
           Preconditioner            2
  Preconditioner_Position            2
                  Nb_Fill           200
    Permutation_Tolerance         0.05
       Dropping_Tolerance            0
    Diagonal_Compensation            0
               Re_Use_ILU            1
                Algorithm            8
              Krylov_Size           40
          IC_Acceleration            1
                Re_Use_LU            0
    Iterative_Improvement            0
              Nb_Iter_Max         1000
            Stopping_Test        1e-10