16b591159SAlp Dener #include <../src/tao/bound/impls/bqnk/bqnk.h> 26b591159SAlp Dener 370a3f44bSAlp Dener static const char *BNK_AS[64] = {"none", "bertsekas"}; 470a3f44bSAlp Dener 5d71ae5a4SJacob Faibussowitsch static PetscErrorCode TaoBQNLSComputeHessian(Tao tao) 6d71ae5a4SJacob Faibussowitsch { 76b591159SAlp Dener TAO_BNK *bnk = (TAO_BNK *)tao->data; 86b591159SAlp Dener TAO_BQNK *bqnk = (TAO_BQNK *)bnk->ctx; 9d5ae2380SAlp Dener PetscReal gnorm2, delta; 106b591159SAlp Dener 116b591159SAlp Dener PetscFunctionBegin; 12f5766c09SAlp Dener /* Compute the initial scaling and update the approximation */ 13d5ae2380SAlp Dener gnorm2 = bnk->gnorm * bnk->gnorm; 148cabe928SAlp Dener if (gnorm2 == 0.0) gnorm2 = PETSC_MACHINE_EPSILON; 158ebe3e4eSStefano Zampini if (bnk->f == 0.0) delta = 2.0 / gnorm2; 168ebe3e4eSStefano Zampini else delta = 2.0 * PetscAbsScalar(bnk->f) / gnorm2; 179566063dSJacob Faibussowitsch PetscCall(MatLMVMSymBroydenSetDelta(bqnk->B, delta)); 189566063dSJacob Faibussowitsch PetscCall(MatLMVMUpdate(bqnk->B, tao->solution, bnk->unprojected_gradient)); 193ba16761SJacob Faibussowitsch PetscFunctionReturn(PETSC_SUCCESS); 206b591159SAlp Dener } 216b591159SAlp Dener 22d71ae5a4SJacob Faibussowitsch static PetscErrorCode TaoBQNLSComputeStep(Tao tao, PetscBool shift, KSPConvergedReason *ksp_reason, PetscInt *step_type) 23d71ae5a4SJacob Faibussowitsch { 246b591159SAlp Dener TAO_BNK *bnk = (TAO_BNK *)tao->data; 256b591159SAlp Dener TAO_BQNK *bqnk = (TAO_BQNK *)bnk->ctx; 2665f5217aSAlp Dener PetscInt nupdates; 276b591159SAlp Dener 286b591159SAlp Dener PetscFunctionBegin; 299566063dSJacob Faibussowitsch PetscCall(MatSolve(bqnk->B, tao->gradient, tao->stepdirection)); 309566063dSJacob Faibussowitsch PetscCall(VecScale(tao->stepdirection, -1.0)); 319566063dSJacob Faibussowitsch PetscCall(TaoBNKBoundStep(tao, bnk->as_type, tao->stepdirection)); 326b591159SAlp Dener *ksp_reason = KSP_CONVERGED_ATOL; 339566063dSJacob Faibussowitsch PetscCall(MatLMVMGetUpdateCount(bqnk->B, &nupdates)); 348ebe3e4eSStefano Zampini if (nupdates == 0) *step_type = BNK_SCALED_GRADIENT; 358ebe3e4eSStefano Zampini else *step_type = BNK_BFGS; 363ba16761SJacob Faibussowitsch PetscFunctionReturn(PETSC_SUCCESS); 376b591159SAlp Dener } 386b591159SAlp Dener 39d71ae5a4SJacob Faibussowitsch static PetscErrorCode TaoSetFromOptions_BQNLS(Tao tao, PetscOptionItems *PetscOptionsObject) 40d71ae5a4SJacob Faibussowitsch { 416b591159SAlp Dener TAO_BNK *bnk = (TAO_BNK *)tao->data; 426b591159SAlp Dener TAO_BQNK *bqnk = (TAO_BQNK *)bnk->ctx; 43b94d7dedSBarry Smith PetscBool is_set, is_spd; 446b591159SAlp Dener 456b591159SAlp Dener PetscFunctionBegin; 46d0609cedSBarry Smith PetscOptionsHeadBegin(PetscOptionsObject, "Quasi-Newton-Krylov method for bound constrained optimization"); 479566063dSJacob Faibussowitsch PetscCall(PetscOptionsEList("-tao_bnk_as_type", "active set estimation method", "", BNK_AS, BNK_AS_TYPES, BNK_AS[bnk->as_type], &bnk->as_type, NULL)); 489566063dSJacob Faibussowitsch PetscCall(PetscOptionsReal("-tao_bnk_epsilon", "(developer) tolerance used when computing actual and predicted reduction", "", bnk->epsilon, &bnk->epsilon, NULL)); 499566063dSJacob Faibussowitsch PetscCall(PetscOptionsReal("-tao_bnk_as_tol", "(developer) initial tolerance used when estimating actively bounded variables", "", bnk->as_tol, &bnk->as_tol, NULL)); 509566063dSJacob Faibussowitsch PetscCall(PetscOptionsReal("-tao_bnk_as_step", "(developer) step length used when estimating actively bounded variables", "", bnk->as_step, &bnk->as_step, NULL)); 519566063dSJacob Faibussowitsch PetscCall(PetscOptionsInt("-tao_bnk_max_cg_its", "number of BNCG iterations to take for each Newton step", "", bnk->max_cg_its, &bnk->max_cg_its, NULL)); 52d0609cedSBarry Smith PetscOptionsHeadEnd(); 538ebe3e4eSStefano Zampini 54*f4f49eeaSPierre Jolivet PetscCall(TaoSetOptionsPrefix(bnk->bncg, ((PetscObject)tao)->prefix)); 559566063dSJacob Faibussowitsch PetscCall(TaoAppendOptionsPrefix(bnk->bncg, "tao_bnk_")); 569566063dSJacob Faibussowitsch PetscCall(TaoSetFromOptions(bnk->bncg)); 578ebe3e4eSStefano Zampini 589566063dSJacob Faibussowitsch PetscCall(MatSetOptionsPrefix(bqnk->B, ((PetscObject)tao)->prefix)); 599566063dSJacob Faibussowitsch PetscCall(MatAppendOptionsPrefix(bqnk->B, "tao_bqnls_")); 609566063dSJacob Faibussowitsch PetscCall(MatSetFromOptions(bqnk->B)); 61b94d7dedSBarry Smith PetscCall(MatIsSPDKnown(bqnk->B, &is_set, &is_spd)); 62b94d7dedSBarry Smith PetscCheck(is_set && is_spd, PetscObjectComm((PetscObject)tao), PETSC_ERR_ARG_INCOMP, "LMVM matrix must be symmetric positive-definite"); 633ba16761SJacob Faibussowitsch PetscFunctionReturn(PETSC_SUCCESS); 646b591159SAlp Dener } 656b591159SAlp Dener 663850be85SAlp Dener /*MC 673850be85SAlp Dener TAOBQNLS - Bounded Quasi-Newton Line Search method for nonlinear minimization with bound 683850be85SAlp Dener constraints. This method approximates the action of the inverse-Hessian with a 693850be85SAlp Dener limited memory quasi-Newton formula. The quasi-Newton matrix and its options are 703850be85SAlp Dener accessible via the prefix `-tao_bqnls_` 713850be85SAlp Dener 722fe279fdSBarry Smith Options Database Keys: 739fa2b5dcSStefano Zampini + -tao_bnk_max_cg_its - maximum number of bounded conjugate-gradient iterations taken in each Newton loop 749fa2b5dcSStefano Zampini . -tao_bnk_as_type - active-set estimation method ("none", "bertsekas") 759fa2b5dcSStefano Zampini . -tao_bnk_epsilon - (developer) tolerance for small pred/actual ratios that trigger automatic step acceptance 769fa2b5dcSStefano Zampini . -tao_bnk_as_tol - (developer) initial tolerance used in estimating bounded active variables (-as_type bertsekas) 77f1a722f8SMatthew G. Knepley - -tao_bnk_as_step - (developer) trial step length used in estimating bounded active variables (-as_type bertsekas) 783850be85SAlp Dener 793850be85SAlp Dener Level: beginner 802fe279fdSBarry Smith 81db781477SPatrick Sanan .seealso: `TAOBNK` 823850be85SAlp Dener M*/ 83d71ae5a4SJacob Faibussowitsch PETSC_EXTERN PetscErrorCode TaoCreate_BQNLS(Tao tao) 84d71ae5a4SJacob Faibussowitsch { 856b591159SAlp Dener TAO_BNK *bnk; 866b591159SAlp Dener TAO_BQNK *bqnk; 876b591159SAlp Dener 886b591159SAlp Dener PetscFunctionBegin; 899566063dSJacob Faibussowitsch PetscCall(TaoCreate_BQNK(tao)); 906b591159SAlp Dener tao->ops->setfromoptions = TaoSetFromOptions_BQNLS; 916b591159SAlp Dener 926b591159SAlp Dener bnk = (TAO_BNK *)tao->data; 936b591159SAlp Dener bnk->update_type = BNK_UPDATE_STEP; 946b591159SAlp Dener bnk->computehessian = TaoBQNLSComputeHessian; 956b591159SAlp Dener bnk->computestep = TaoBQNLSComputeStep; 966b591159SAlp Dener 976b591159SAlp Dener bqnk = (TAO_BQNK *)bnk->ctx; 98414d97d3SAlp Dener bqnk->solve = TaoSolve_BNLS; 999566063dSJacob Faibussowitsch PetscCall(MatSetType(bqnk->B, MATLMVMBFGS)); 1003ba16761SJacob Faibussowitsch PetscFunctionReturn(PETSC_SUCCESS); 1016b591159SAlp Dener } 102