| Line | Branch | Exec | Source |
|---|---|---|---|
| 1 | /* | ||
| 2 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - | ||
| 3 | SLEPc - Scalable Library for Eigenvalue Problem Computations | ||
| 4 | Copyright (c) 2002-, Universitat Politecnica de Valencia, Spain | ||
| 5 | |||
| 6 | This file is part of SLEPc. | ||
| 7 | SLEPc is distributed under a 2-clause BSD license (see LICENSE). | ||
| 8 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - | ||
| 9 | */ | ||
| 10 | |||
| 11 | static char help[] = "Shows how to recover symmetry when solving a GHEP as non-symmetric.\n\n" | ||
| 12 | "The command line options are:\n" | ||
| 13 | " -n <n>, where <n> = number of grid subdivisions in x dimension.\n" | ||
| 14 | " -m <m>, where <m> = number of grid subdivisions in y dimension.\n\n"; | ||
| 15 | |||
| 16 | #include <slepceps.h> | ||
| 17 | |||
| 18 | /* | ||
| 19 | User context for shell matrix | ||
| 20 | */ | ||
| 21 | typedef struct { | ||
| 22 | KSP ksp; | ||
| 23 | Mat B; | ||
| 24 | Vec w; | ||
| 25 | } CTX_SHELL; | ||
| 26 | |||
| 27 | /* | ||
| 28 | Matrix-vector product function for user matrix | ||
| 29 | y <-- A^{-1}*B*x | ||
| 30 | The matrix A^{-1}*B*x is not symmetric, but it is self-adjoint with respect | ||
| 31 | to the B-inner product. Here we assume A is symmetric and B is SPD. | ||
| 32 | */ | ||
| 33 | 320 | PetscErrorCode MatMult_Sinvert0(Mat S,Vec x,Vec y) | |
| 34 | { | ||
| 35 | 320 | CTX_SHELL *ctx; | |
| 36 | |||
| 37 |
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320 | PetscFunctionBeginUser; |
| 38 |
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320 | PetscCall(MatShellGetContext(S,&ctx)); |
| 39 |
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320 | PetscCall(MatMult(ctx->B,x,ctx->w)); |
| 40 |
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320 | PetscCall(KSPSolve(ctx->ksp,ctx->w,y)); |
| 41 |
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64 | PetscFunctionReturn(PETSC_SUCCESS); |
| 42 | } | ||
| 43 | |||
| 44 | 10 | int main(int argc,char **argv) | |
| 45 | { | ||
| 46 | 10 | Mat A,B,S; /* matrices */ | |
| 47 | 10 | EPS eps; /* eigenproblem solver context */ | |
| 48 | 10 | BV bv; | |
| 49 | 10 | Vec *X,v; | |
| 50 | 10 | PetscReal lev=0.0,tol=1000*PETSC_MACHINE_EPSILON; | |
| 51 | 10 | PetscInt N,n=45,m,Istart,Iend,II,i,j,nconv; | |
| 52 | 10 | PetscBool flag; | |
| 53 | 10 | CTX_SHELL *ctx; | |
| 54 | |||
| 55 |
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10 | PetscFunctionBeginUser; |
| 56 |
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10 | PetscCall(SlepcInitialize(&argc,&argv,NULL,help)); |
| 57 |
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10 | PetscCall(PetscOptionsGetInt(NULL,NULL,"-n",&n,NULL)); |
| 58 |
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10 | PetscCall(PetscOptionsGetInt(NULL,NULL,"-m",&m,&flag)); |
| 59 |
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10 | if (!flag) m=n; |
| 60 | 10 | N = n*m; | |
| 61 |
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10 | PetscCall(PetscPrintf(PETSC_COMM_WORLD,"\nGeneralized Symmetric Eigenproblem, N=%" PetscInt_FMT " (%" PetscInt_FMT "x%" PetscInt_FMT " grid)\n\n",N,n,m)); |
| 62 | |||
| 63 | /* - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - | ||
| 64 | Compute the matrices that define the eigensystem, Ax=kBx | ||
| 65 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - */ | ||
| 66 | |||
| 67 |
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10 | PetscCall(MatCreate(PETSC_COMM_WORLD,&A)); |
| 68 |
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10 | PetscCall(MatSetSizes(A,PETSC_DECIDE,PETSC_DECIDE,N,N)); |
| 69 |
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10 | PetscCall(MatSetFromOptions(A)); |
| 70 | |||
| 71 |
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10 | PetscCall(MatCreate(PETSC_COMM_WORLD,&B)); |
| 72 |
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10 | PetscCall(MatSetSizes(B,PETSC_DECIDE,PETSC_DECIDE,N,N)); |
| 73 |
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10 | PetscCall(MatSetFromOptions(B)); |
| 74 | |||
| 75 |
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10 | PetscCall(MatGetOwnershipRange(A,&Istart,&Iend)); |
| 76 |
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3250 | for (II=Istart;II<Iend;II++) { |
| 77 | 3240 | i = II/n; j = II-i*n; | |
| 78 |
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3240 | if (i>0) PetscCall(MatSetValue(A,II,II-n,-1.0,INSERT_VALUES)); |
| 79 |
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3240 | if (i<m-1) PetscCall(MatSetValue(A,II,II+n,-1.0,INSERT_VALUES)); |
| 80 |
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3240 | if (j>0) PetscCall(MatSetValue(A,II,II-1,-1.0,INSERT_VALUES)); |
| 81 |
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3240 | if (j<n-1) PetscCall(MatSetValue(A,II,II+1,-1.0,INSERT_VALUES)); |
| 82 |
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3240 | PetscCall(MatSetValue(A,II,II,4.0,INSERT_VALUES)); |
| 83 |
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3240 | PetscCall(MatSetValue(B,II,II,2.0/PetscLogScalar(II+2),INSERT_VALUES)); |
| 84 | } | ||
| 85 | |||
| 86 |
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10 | PetscCall(MatAssemblyBegin(A,MAT_FINAL_ASSEMBLY)); |
| 87 |
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10 | PetscCall(MatAssemblyEnd(A,MAT_FINAL_ASSEMBLY)); |
| 88 |
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10 | PetscCall(MatAssemblyBegin(B,MAT_FINAL_ASSEMBLY)); |
| 89 |
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10 | PetscCall(MatAssemblyEnd(B,MAT_FINAL_ASSEMBLY)); |
| 90 |
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10 | PetscCall(MatCreateVecs(B,&v,NULL)); |
| 91 | |||
| 92 | /* - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - | ||
| 93 | Create a shell matrix S = A^{-1}*B | ||
| 94 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - */ | ||
| 95 |
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10 | PetscCall(PetscNew(&ctx)); |
| 96 |
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10 | PetscCall(KSPCreate(PETSC_COMM_WORLD,&ctx->ksp)); |
| 97 |
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10 | PetscCall(KSPSetOperators(ctx->ksp,A,A)); |
| 98 |
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10 | PetscCall(KSPSetTolerances(ctx->ksp,tol,PETSC_CURRENT,PETSC_CURRENT,PETSC_CURRENT)); |
| 99 |
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10 | PetscCall(KSPSetFromOptions(ctx->ksp)); |
| 100 | 10 | ctx->B = B; | |
| 101 |
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10 | PetscCall(MatCreateVecs(A,&ctx->w,NULL)); |
| 102 |
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10 | PetscCall(MatCreateShell(PETSC_COMM_WORLD,PETSC_DECIDE,PETSC_DECIDE,N,N,(void*)ctx,&S)); |
| 103 |
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10 | PetscCall(MatShellSetOperation(S,MATOP_MULT,(PetscErrorCodeFn*)MatMult_Sinvert0)); |
| 104 | |||
| 105 | /* - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - | ||
| 106 | Create the eigensolver and set various options | ||
| 107 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - */ | ||
| 108 | |||
| 109 |
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10 | PetscCall(EPSCreate(PETSC_COMM_WORLD,&eps)); |
| 110 |
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10 | PetscCall(EPSSetOperators(eps,S,NULL)); |
| 111 |
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10 | PetscCall(EPSSetProblemType(eps,EPS_HEP)); /* even though S is not symmetric */ |
| 112 |
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10 | PetscCall(EPSSetTolerances(eps,tol,PETSC_CURRENT)); |
| 113 |
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10 | PetscCall(EPSSetFromOptions(eps)); |
| 114 | |||
| 115 | /* - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - | ||
| 116 | Solve the eigensystem | ||
| 117 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - */ | ||
| 118 | |||
| 119 |
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10 | PetscCall(EPSSetUp(eps)); /* explicitly call setup */ |
| 120 |
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10 | PetscCall(EPSGetBV(eps,&bv)); |
| 121 |
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10 | PetscCall(BVSetMatrix(bv,B,PETSC_FALSE)); /* set inner product matrix to recover symmetry */ |
| 122 |
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10 | PetscCall(EPSSolve(eps)); |
| 123 | |||
| 124 | /* - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - | ||
| 125 | Display solution and check B-orthogonality | ||
| 126 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - */ | ||
| 127 | |||
| 128 |
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10 | PetscCall(EPSGetTolerances(eps,&tol,NULL)); |
| 129 |
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10 | PetscCall(EPSErrorView(eps,EPS_ERROR_RELATIVE,NULL)); |
| 130 |
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10 | PetscCall(EPSGetConverged(eps,&nconv)); |
| 131 |
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10 | if (nconv>1) { |
| 132 |
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10 | PetscCall(VecDuplicateVecs(v,nconv,&X)); |
| 133 |
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50 | for (i=0;i<nconv;i++) PetscCall(EPSGetEigenvector(eps,i,X[i],NULL)); |
| 134 |
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10 | PetscCall(VecCheckOrthonormality(X,nconv,NULL,nconv,B,NULL,&lev)); |
| 135 |
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10 | if (lev<10*tol) PetscCall(PetscPrintf(PETSC_COMM_WORLD,"Level of orthogonality below the tolerance\n")); |
| 136 | ✗ | else PetscCall(PetscPrintf(PETSC_COMM_WORLD,"Level of orthogonality: %g\n",(double)lev)); | |
| 137 |
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10 | PetscCall(VecDestroyVecs(nconv,&X)); |
| 138 | } | ||
| 139 | |||
| 140 |
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10 | PetscCall(EPSDestroy(&eps)); |
| 141 |
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10 | PetscCall(MatDestroy(&A)); |
| 142 |
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10 | PetscCall(MatDestroy(&B)); |
| 143 |
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10 | PetscCall(VecDestroy(&v)); |
| 144 |
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10 | PetscCall(KSPDestroy(&ctx->ksp)); |
| 145 |
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10 | PetscCall(VecDestroy(&ctx->w)); |
| 146 |
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10 | PetscCall(PetscFree(ctx)); |
| 147 |
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10 | PetscCall(MatDestroy(&S)); |
| 148 |
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10 | PetscCall(SlepcFinalize()); |
| 149 | return 0; | ||
| 150 | } | ||
| 151 | |||
| 152 | /*TEST | ||
| 153 | |||
| 154 | test: | ||
| 155 | args: -n 18 -eps_nev 4 -eps_max_it 1500 | ||
| 156 | requires: !single | ||
| 157 | |||
| 158 | TEST*/ | ||
| 159 |