Line | Branch | Exec | Source |
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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 | SLEPc eigensolver: "arnoldi" | ||
12 | |||
13 | Method: Explicitly Restarted Arnoldi | ||
14 | |||
15 | Algorithm: | ||
16 | |||
17 | Arnoldi method with explicit restart and deflation. | ||
18 | |||
19 | References: | ||
20 | |||
21 | [1] "Arnoldi Methods in SLEPc", SLEPc Technical Report STR-4, | ||
22 | available at https://slepc.upv.es. | ||
23 | */ | ||
24 | |||
25 | #include <slepc/private/epsimpl.h> /*I "slepceps.h" I*/ | ||
26 | |||
27 | typedef struct { | ||
28 | PetscBool delayed; | ||
29 | } EPS_ARNOLDI; | ||
30 | |||
31 | 297 | static PetscErrorCode EPSSetUp_Arnoldi(EPS eps) | |
32 | { | ||
33 |
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297 | PetscFunctionBegin; |
34 |
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297 | EPSCheckDefinite(eps); |
35 |
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297 | EPSCheckNotStructured(eps); |
36 |
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297 | PetscCall(EPSSetDimensions_Default(eps,&eps->nev,&eps->ncv,&eps->mpd)); |
37 |
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297 | PetscCheck(eps->ncv<=eps->nev+eps->mpd,PetscObjectComm((PetscObject)eps),PETSC_ERR_USER_INPUT,"The value of ncv must not be larger than nev+mpd"); |
38 |
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297 | if (eps->max_it==PETSC_DETERMINE) eps->max_it = PetscMax(100,2*eps->n/eps->ncv); |
39 |
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297 | if (!eps->which) PetscCall(EPSSetWhichEigenpairs_Default(eps)); |
40 |
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297 | PetscCheck(eps->which!=EPS_ALL,PetscObjectComm((PetscObject)eps),PETSC_ERR_SUP,"This solver does not support computing all eigenvalues"); |
41 |
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297 | EPSCheckUnsupported(eps,EPS_FEATURE_ARBITRARY | EPS_FEATURE_THRESHOLD | EPS_FEATURE_TWOSIDED); |
42 | |||
43 |
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297 | PetscCall(EPSAllocateSolution(eps,1)); |
44 |
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297 | PetscCall(EPS_SetInnerProduct(eps)); |
45 |
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297 | PetscCall(DSSetType(eps->ds,DSNHEP)); |
46 |
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297 | if (eps->extraction==EPS_REFINED || eps->extraction==EPS_REFINED_HARMONIC) PetscCall(DSSetRefined(eps->ds,PETSC_TRUE)); |
47 |
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297 | PetscCall(DSSetExtraRow(eps->ds,PETSC_TRUE)); |
48 |
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297 | PetscCall(DSAllocate(eps->ds,eps->ncv+1)); |
49 |
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57 | PetscFunctionReturn(PETSC_SUCCESS); |
50 | } | ||
51 | |||
52 | 297 | static PetscErrorCode EPSSolve_Arnoldi(EPS eps) | |
53 | { | ||
54 | 297 | PetscInt k,nv,ld; | |
55 | 297 | Mat U,Op,H; | |
56 | 297 | PetscScalar *Harray; | |
57 | 297 | PetscReal beta,gamma=1.0; | |
58 | 297 | PetscBool breakdown,harmonic,refined; | |
59 | 297 | BVOrthogRefineType orthog_ref; | |
60 | 297 | EPS_ARNOLDI *arnoldi = (EPS_ARNOLDI*)eps->data; | |
61 | |||
62 |
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297 | PetscFunctionBegin; |
63 |
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297 | PetscCall(DSGetLeadingDimension(eps->ds,&ld)); |
64 |
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297 | PetscCall(DSGetRefined(eps->ds,&refined)); |
65 | 297 | harmonic = (eps->extraction==EPS_HARMONIC || eps->extraction==EPS_REFINED_HARMONIC)?PETSC_TRUE:PETSC_FALSE; | |
66 |
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297 | PetscCall(BVGetOrthogonalization(eps->V,NULL,&orthog_ref,NULL,NULL)); |
67 | |||
68 | /* Get the starting Arnoldi vector */ | ||
69 |
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297 | PetscCall(EPSGetStartVector(eps,0,NULL)); |
70 | |||
71 | /* Restart loop */ | ||
72 | 8762 | while (eps->reason == EPS_CONVERGED_ITERATING) { | |
73 | 8465 | eps->its++; | |
74 | |||
75 | /* Compute an nv-step Arnoldi factorization */ | ||
76 | 8465 | nv = PetscMin(eps->nconv+eps->mpd,eps->ncv); | |
77 |
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8465 | PetscCall(DSSetDimensions(eps->ds,nv,eps->nconv,0)); |
78 |
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8465 | if (!arnoldi->delayed) { |
79 |
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8105 | PetscCall(STGetOperator(eps->st,&Op)); |
80 |
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8105 | PetscCall(DSGetMat(eps->ds,DS_MAT_A,&H)); |
81 |
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8105 | PetscCall(BVMatArnoldi(eps->V,Op,H,eps->nconv,&nv,&beta,&breakdown)); |
82 |
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8105 | PetscCall(DSRestoreMat(eps->ds,DS_MAT_A,&H)); |
83 |
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8105 | PetscCall(STRestoreOperator(eps->st,&Op)); |
84 |
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360 | } else if (orthog_ref == BV_ORTHOG_REFINE_NEVER) { |
85 |
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180 | PetscCall(DSGetArray(eps->ds,DS_MAT_A,&Harray)); |
86 |
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180 | PetscCall(EPSDelayedArnoldi1(eps,Harray,ld,eps->nconv,&nv,&beta,&breakdown)); |
87 |
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180 | PetscCall(DSRestoreArray(eps->ds,DS_MAT_A,&Harray)); |
88 | } else { | ||
89 |
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180 | PetscCall(DSGetArray(eps->ds,DS_MAT_A,&Harray)); |
90 |
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180 | PetscCall(EPSDelayedArnoldi(eps,Harray,ld,eps->nconv,&nv,&beta,&breakdown)); |
91 |
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180 | PetscCall(DSRestoreArray(eps->ds,DS_MAT_A,&Harray)); |
92 | } | ||
93 |
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8465 | PetscCall(DSSetState(eps->ds,DS_STATE_INTERMEDIATE)); |
94 |
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8465 | PetscCall(BVSetActiveColumns(eps->V,eps->nconv,nv)); |
95 | |||
96 | /* Compute translation of Krylov decomposition if harmonic extraction used */ | ||
97 |
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8465 | if (harmonic) PetscCall(DSTranslateHarmonic(eps->ds,eps->target,beta,PETSC_FALSE,NULL,&gamma)); |
98 | |||
99 | /* Solve projected problem */ | ||
100 |
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8465 | PetscCall(DSSolve(eps->ds,eps->eigr,eps->eigi)); |
101 |
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8465 | PetscCall(DSSort(eps->ds,eps->eigr,eps->eigi,NULL,NULL,NULL)); |
102 |
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8465 | PetscCall(DSUpdateExtraRow(eps->ds)); |
103 |
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8465 | PetscCall(DSSynchronize(eps->ds,eps->eigr,eps->eigi)); |
104 | |||
105 | /* Check convergence */ | ||
106 |
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8465 | PetscCall(EPSKrylovConvergence(eps,PETSC_FALSE,eps->nconv,nv-eps->nconv,beta,0.0,gamma,&k)); |
107 |
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8465 | if (refined) { |
108 |
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807 | PetscCall(DSGetMat(eps->ds,DS_MAT_X,&U)); |
109 |
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807 | PetscCall(BVMultInPlace(eps->V,U,eps->nconv,k+1)); |
110 |
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807 | PetscCall(DSRestoreMat(eps->ds,DS_MAT_X,&U)); |
111 |
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807 | PetscCall(BVOrthonormalizeColumn(eps->V,k,PETSC_FALSE,NULL,NULL)); |
112 | } else { | ||
113 |
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7658 | PetscCall(DSGetMat(eps->ds,DS_MAT_Q,&U)); |
114 |
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7658 | PetscCall(BVMultInPlace(eps->V,U,eps->nconv,PetscMin(k+1,nv))); |
115 |
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7658 | PetscCall(DSRestoreMat(eps->ds,DS_MAT_Q,&U)); |
116 | } | ||
117 |
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8465 | PetscCall((*eps->stopping)(eps,eps->its,eps->max_it,k,eps->nev,&eps->reason,eps->stoppingctx)); |
118 |
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8465 | if (eps->reason == EPS_CONVERGED_ITERATING && breakdown) { |
119 | ✗ | PetscCall(PetscInfo(eps,"Breakdown in Arnoldi method (it=%" PetscInt_FMT " norm=%g)\n",eps->its,(double)beta)); | |
120 | ✗ | PetscCall(EPSGetStartVector(eps,k,&breakdown)); | |
121 | ✗ | if (breakdown) { | |
122 | ✗ | eps->reason = EPS_DIVERGED_BREAKDOWN; | |
123 | ✗ | PetscCall(PetscInfo(eps,"Unable to generate more start vectors\n")); | |
124 | } | ||
125 | } | ||
126 | 8465 | eps->nconv = k; | |
127 |
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8762 | PetscCall(EPSMonitor(eps,eps->its,eps->nconv,eps->eigr,eps->eigi,eps->errest,nv)); |
128 | } | ||
129 |
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297 | PetscCall(DSTruncate(eps->ds,eps->nconv,PETSC_TRUE)); |
130 |
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57 | PetscFunctionReturn(PETSC_SUCCESS); |
131 | } | ||
132 | |||
133 | 209 | static PetscErrorCode EPSSetFromOptions_Arnoldi(EPS eps,PetscOptionItems PetscOptionsObject) | |
134 | { | ||
135 | 209 | PetscBool set,val; | |
136 | 209 | EPS_ARNOLDI *arnoldi = (EPS_ARNOLDI*)eps->data; | |
137 | |||
138 |
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209 | PetscFunctionBegin; |
139 |
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209 | PetscOptionsHeadBegin(PetscOptionsObject,"EPS Arnoldi Options"); |
140 | |||
141 |
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209 | PetscCall(PetscOptionsBool("-eps_arnoldi_delayed","Use delayed reorthogonalization","EPSArnoldiSetDelayed",arnoldi->delayed,&val,&set)); |
142 |
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209 | if (set) PetscCall(EPSArnoldiSetDelayed(eps,val)); |
143 | |||
144 |
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209 | PetscOptionsHeadEnd(); |
145 |
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41 | PetscFunctionReturn(PETSC_SUCCESS); |
146 | } | ||
147 | |||
148 | 40 | static PetscErrorCode EPSArnoldiSetDelayed_Arnoldi(EPS eps,PetscBool delayed) | |
149 | { | ||
150 | 40 | EPS_ARNOLDI *arnoldi = (EPS_ARNOLDI*)eps->data; | |
151 | |||
152 |
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40 | PetscFunctionBegin; |
153 | 40 | arnoldi->delayed = delayed; | |
154 |
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40 | PetscFunctionReturn(PETSC_SUCCESS); |
155 | } | ||
156 | |||
157 | /*@ | ||
158 | EPSArnoldiSetDelayed - Activates or deactivates delayed reorthogonalization | ||
159 | in the Arnoldi iteration. | ||
160 | |||
161 | Logically Collective | ||
162 | |||
163 | Input Parameters: | ||
164 | + eps - the eigenproblem solver context | ||
165 | - delayed - boolean flag | ||
166 | |||
167 | Options Database Key: | ||
168 | . -eps_arnoldi_delayed - Activates delayed reorthogonalization in Arnoldi | ||
169 | |||
170 | Note: | ||
171 | Delayed reorthogonalization is an aggressive optimization for the Arnoldi | ||
172 | eigensolver than may provide better scalability, but sometimes makes the | ||
173 | solver converge less than the default algorithm. | ||
174 | |||
175 | Level: advanced | ||
176 | |||
177 | .seealso: EPSArnoldiGetDelayed() | ||
178 | @*/ | ||
179 | 40 | PetscErrorCode EPSArnoldiSetDelayed(EPS eps,PetscBool delayed) | |
180 | { | ||
181 |
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40 | PetscFunctionBegin; |
182 |
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40 | PetscValidHeaderSpecific(eps,EPS_CLASSID,1); |
183 |
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40 | PetscValidLogicalCollectiveBool(eps,delayed,2); |
184 |
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40 | PetscTryMethod(eps,"EPSArnoldiSetDelayed_C",(EPS,PetscBool),(eps,delayed)); |
185 |
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40 | PetscFunctionReturn(PETSC_SUCCESS); |
186 | } | ||
187 | |||
188 | 50 | static PetscErrorCode EPSArnoldiGetDelayed_Arnoldi(EPS eps,PetscBool *delayed) | |
189 | { | ||
190 | 50 | EPS_ARNOLDI *arnoldi = (EPS_ARNOLDI*)eps->data; | |
191 | |||
192 |
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50 | PetscFunctionBegin; |
193 | 50 | *delayed = arnoldi->delayed; | |
194 |
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50 | PetscFunctionReturn(PETSC_SUCCESS); |
195 | } | ||
196 | |||
197 | /*@ | ||
198 | EPSArnoldiGetDelayed - Gets the type of reorthogonalization used during the Arnoldi | ||
199 | iteration. | ||
200 | |||
201 | Not Collective | ||
202 | |||
203 | Input Parameter: | ||
204 | . eps - the eigenproblem solver context | ||
205 | |||
206 | Output Parameter: | ||
207 | . delayed - boolean flag indicating if delayed reorthogonalization has been enabled | ||
208 | |||
209 | Level: advanced | ||
210 | |||
211 | .seealso: EPSArnoldiSetDelayed() | ||
212 | @*/ | ||
213 | 50 | PetscErrorCode EPSArnoldiGetDelayed(EPS eps,PetscBool *delayed) | |
214 | { | ||
215 |
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50 | PetscFunctionBegin; |
216 |
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50 | PetscValidHeaderSpecific(eps,EPS_CLASSID,1); |
217 |
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50 | PetscAssertPointer(delayed,2); |
218 |
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50 | PetscUseMethod(eps,"EPSArnoldiGetDelayed_C",(EPS,PetscBool*),(eps,delayed)); |
219 |
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50 | PetscFunctionReturn(PETSC_SUCCESS); |
220 | } | ||
221 | |||
222 | 219 | static PetscErrorCode EPSDestroy_Arnoldi(EPS eps) | |
223 | { | ||
224 |
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219 | PetscFunctionBegin; |
225 |
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219 | PetscCall(PetscFree(eps->data)); |
226 |
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219 | PetscCall(PetscObjectComposeFunction((PetscObject)eps,"EPSArnoldiSetDelayed_C",NULL)); |
227 |
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219 | PetscCall(PetscObjectComposeFunction((PetscObject)eps,"EPSArnoldiGetDelayed_C",NULL)); |
228 |
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43 | PetscFunctionReturn(PETSC_SUCCESS); |
229 | } | ||
230 | |||
231 | ✗ | static PetscErrorCode EPSView_Arnoldi(EPS eps,PetscViewer viewer) | |
232 | { | ||
233 | ✗ | PetscBool isascii; | |
234 | ✗ | EPS_ARNOLDI *arnoldi = (EPS_ARNOLDI*)eps->data; | |
235 | |||
236 | ✗ | PetscFunctionBegin; | |
237 | ✗ | PetscCall(PetscObjectTypeCompare((PetscObject)viewer,PETSCVIEWERASCII,&isascii)); | |
238 | ✗ | if (isascii && arnoldi->delayed) PetscCall(PetscViewerASCIIPrintf(viewer," using delayed reorthogonalization\n")); | |
239 | ✗ | PetscFunctionReturn(PETSC_SUCCESS); | |
240 | } | ||
241 | |||
242 | 219 | SLEPC_EXTERN PetscErrorCode EPSCreate_Arnoldi(EPS eps) | |
243 | { | ||
244 | 219 | EPS_ARNOLDI *ctx; | |
245 | |||
246 |
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219 | PetscFunctionBegin; |
247 |
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219 | PetscCall(PetscNew(&ctx)); |
248 | 219 | eps->data = (void*)ctx; | |
249 | |||
250 | 219 | eps->useds = PETSC_TRUE; | |
251 | |||
252 | 219 | eps->ops->solve = EPSSolve_Arnoldi; | |
253 | 219 | eps->ops->setup = EPSSetUp_Arnoldi; | |
254 | 219 | eps->ops->setupsort = EPSSetUpSort_Default; | |
255 | 219 | eps->ops->setfromoptions = EPSSetFromOptions_Arnoldi; | |
256 | 219 | eps->ops->destroy = EPSDestroy_Arnoldi; | |
257 | 219 | eps->ops->view = EPSView_Arnoldi; | |
258 | 219 | eps->ops->backtransform = EPSBackTransform_Default; | |
259 | 219 | eps->ops->computevectors = EPSComputeVectors_Schur; | |
260 | |||
261 |
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219 | PetscCall(PetscObjectComposeFunction((PetscObject)eps,"EPSArnoldiSetDelayed_C",EPSArnoldiSetDelayed_Arnoldi)); |
262 |
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219 | PetscCall(PetscObjectComposeFunction((PetscObject)eps,"EPSArnoldiGetDelayed_C",EPSArnoldiGetDelayed_Arnoldi)); |
263 |
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43 | PetscFunctionReturn(PETSC_SUCCESS); |
264 | } | ||
265 |