1e0ed867bSAlp Dener #include <../src/tao/bound/impls/bqnk/bqnk.h> 2e0ed867bSAlp Dener 35eb5f4d6SAlp Dener static PetscErrorCode TaoSetUp_BQNKTL(Tao tao) 45eb5f4d6SAlp Dener { 52e6e4ca1SStefano Zampini KSP ksp; 62e6e4ca1SStefano Zampini PetscVoidFunction valid; 75eb5f4d6SAlp Dener 85eb5f4d6SAlp Dener PetscFunctionBegin; 9*9566063dSJacob Faibussowitsch PetscCall(TaoSetUp_BQNK(tao)); 10*9566063dSJacob Faibussowitsch PetscCall(TaoGetKSP(tao,&ksp)); 11*9566063dSJacob Faibussowitsch PetscCall(PetscObjectQueryFunction((PetscObject)ksp,"KSPCGSetRadius_C",&valid)); 123c859ba3SBarry Smith PetscCheck(valid,PetscObjectComm((PetscObject)tao),PETSC_ERR_SUP,"Not for KSP type %s. Must use a trust-region CG method for KSP (e.g. KSPNASH, KSPSTCG, KSPGLTR)",((PetscObject)ksp)->type_name); 135eb5f4d6SAlp Dener PetscFunctionReturn(0); 145eb5f4d6SAlp Dener } 155eb5f4d6SAlp Dener 163850be85SAlp Dener /*MC 173850be85SAlp Dener TAOBQNKTL - Bounded Quasi-Newton-Krylov Trust-region with Line-search fallback, for nonlinear 183850be85SAlp Dener minimization with bound constraints. This method approximates the Hessian-vector 193850be85SAlp Dener product using a limited-memory quasi-Newton formula, and iteratively inverts the 203850be85SAlp Dener Hessian with a Krylov solver. The quasi-Newton matrix and its settings can be 219fa2b5dcSStefano Zampini accessed via the prefix `-tao_bqnk_`. For options database, see TAOBNK 223850be85SAlp Dener 233850be85SAlp Dener Level: beginner 249fa2b5dcSStefano Zampini .seealso TAOBNK, TAOBQNKTR, TAOBQNKLS 253850be85SAlp Dener M*/ 26e0ed867bSAlp Dener PETSC_EXTERN PetscErrorCode TaoCreate_BQNKTL(Tao tao) 27e0ed867bSAlp Dener { 28414d97d3SAlp Dener TAO_BNK *bnk; 29414d97d3SAlp Dener TAO_BQNK *bqnk; 30e0ed867bSAlp Dener 31e0ed867bSAlp Dener PetscFunctionBegin; 32*9566063dSJacob Faibussowitsch PetscCall(TaoCreate_BQNK(tao)); 335eb5f4d6SAlp Dener tao->ops->setup = TaoSetUp_BQNKTL; 34414d97d3SAlp Dener bnk = (TAO_BNK*)tao->data; 35414d97d3SAlp Dener bqnk = (TAO_BQNK*)bnk->ctx; 36414d97d3SAlp Dener bqnk->solve = TaoSolve_BNTL; 37e0ed867bSAlp Dener PetscFunctionReturn(0); 38e0ed867bSAlp Dener } 39