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- 1.0538055 - ÚFCH JH 2021 RIV CH eng J - Journal Article
Yang, Ch. - Brabec, Jiří - Veis, Libor - Williams-Young, D. B. - Kowalski, K.
Solving Coupled Cluster Equations by the Newton Krylov Method.
Frontiers in Chemistry. Roč. 8, DEC 2020 (2020), č. článku 590184. ISSN 2296-2646. E-ISSN 2296-2646
R&D Projects: GA ČR(CZ) GJ19-13126Y
Institutional support: RVO:61388955
Keywords : acceleration * epoxidation * chemistry * couple cluster approximation * Newton-Krylov method * diis * precondition * nonlinear solver
OECD category: Physical chemistry
Impact factor: 5.221, year: 2020
Method of publishing: Open access
Permanent Link: http://hdl.handle.net/11104/0315879File Download Size Commentary Version Access 0538055.pdf 2 1.2 MB open access Publisher’s postprint open-access - 2.0454997 - ÚI 2017 RIV SE eng J - Journal Article
Duintjer Tebbens, Jurjen - Meurant, G.
On the Convergence of Q-OR and Q-MR Krylov Methods for Solving Nonsymmetric Linear Systems.
Bit. Roč. 56, č. 1 (2016), s. 77-97. ISSN 0006-3835. E-ISSN 1572-9125
R&D Projects: GA ČR GA13-06684S
Institutional support: RVO:67985807
Keywords : Krylov method * Q-OR method * Q-MR method * BiCG * QMR * CMRH * eigenvalue influence * prescribed convergence
Subject RIV: BA - General Mathematics
Impact factor: 1.670, year: 2016
Permanent Link: http://hdl.handle.net/11104/0255656File Download Size Commentary Version Access a0454997.pdf 15 528.6 KB Publisher’s postprint require - 3.0436705 - ÚTIA 2015 RIV CH eng C - Conference Paper (international conference)
Turner, J. - Kočvara, Michal - Loghin, D.
A Nonlinear Domain Decomposition Technique for Scalar Elliptic PDEs.
Domain Decomposition Methods in Science and Engineering XXI. Cham: Springer, 2014, s. 869-877. Lecture Notes in Computational Science and Engineering, 98. ISBN 978-3-319-05788-0.
[Domain Decomposition Methods 2012 /21./. Le Chesnay Cedex (FR), 25.06.2012-29.06.2012]
R&D Projects: GA AV ČR IAA100750802
Institutional support: RVO:67985556
Keywords : domain decompositiond * nonlinear partial differential equations * Newton–Krylov method
Subject RIV: BA - General Mathematics
http://library.utia.cas.cz/separaty/2014/MTR/kocvara-0436705.pdf
Permanent Link: http://hdl.handle.net/11104/0243058 - 4.0368664 - ÚI 2012 DE eng A - Abstract
Hnětynková, I. - Plešinger, M. - Strakoš, Zdeněk
Stopping Criteria for the LSQR Method based on Revealing the Noise Level in the Data.
17th Conference of the International Linear Algebra Society (ILAS). Abstracts. Braunschweig, 2011. s. 100.
[ILAS 2011. Conference of the International Linear Algebra Society /17./. 22.08.2011-25.08.2011, Braunschweig]
Institutional research plan: CEZ:AV0Z10300504
Keywords : inverse problem * Krylov method * LSQR
Subject RIV: BA - General Mathematics
Permanent Link: http://hdl.handle.net/11104/0202951File Download Size Commentary Version Access a0368664.pdf 1 1.8 MB Publisher’s postprint open-access