ČERMÁK, Martin, Stanislav SYSALA a Jan VALDMAN. Efficient and flexible MATLAB implementation of 2D and 3D elastoplastic problems.
APPLIED MATHEMATICS AND COMPUTATION. SAN DIEGO: Elsevier, 2019,
355(1), s. 595-614. ISSN 0096-3003.
[Detail] TOMČALA, Jiří, Jan PAPUGA, David HORÁK, Václav HAPLA, Marek PECHA a Martin ČERMÁK. Steps to increase practical applicability of PragTic software.
Advances in Engineering Software. Elsevier, 2019,
129(1), s. 57-68. ISSN 0141-1195.
[Detail] URBAN, Zbyněk a Jana VOLNÁ. Exactness of Lepage 2 -forms and globally variational differential equations.
International Journal of Geometric Methods in Modern Physics. Singapur: World Scientific Publishing, 2019,
16(Supplement 2), s. nestránkováno. ISSN 0219-8878.
[Detail] URBAN, Zbyněk a Jana VOLNÁ. On a global Lagrangian construction for ordinary variational equations on 2-manifolds.
Journal of Mathematical Physics. American Institute of Physics, 2019,
60(9), s. 092902. ISSN 0022-2488.
[Detail] SOJKA, Radim, David HORÁK, Václav HAPLA a Martin ČERMÁK. The impact of enabling multiple subdomains per MPI process in the TFETI domain decomposition method.
APPLIED MATHEMATICS AND COMPUTATION. SAN DIEGO: Elsevier, 2018,
319(FEB 15 2018), s. 586-597. ISSN 0096-3003.
[Detail] POKORNÝ, Jiří, Vladimir MOZER, Lenka BRUMAROVÁ, Dagmar DLOUHÁ a Peter WILKINSON. A simplified method for establishing safe available evacuation time based on a descending smoke layer.
Communications. Žilina: Žilinská univerzita, 2018,
20(2), s. 28-34. ISSN 1335-4205.
[Detail] URBAN, Zbyněk a Jan BRAJERČÍK. The fundamental Lepage form in variational theory for submanifolds.
International Journal of Geometric Methods in Modern Physics. World Scientific Publishing, 2018,
15(6), s. nestránkováno. ISSN 0219-8878.
[Detail] KRUPKA, Demeter, Zbyněk URBAN a Jana VOLNÁ. Variational submanifolds of Euclidean spaces.
Journal of Mathematical Physics. American Institute of Physics, 2018,
59(3), s. nestránkováno. ISSN 0022-2488.
[Detail] ČERMÁK, Martin, Frédéric HECHT, Zuqi TANG a Martin VOHRALÍK. Adaptive inexact iterative algorithms based on polynomial-degree-robust a posteriori estimates for the Stokes problem.
Numerische Mathematik. Tokio: Springer, 2018,
134(4), s. 1-39. ISSN 0029-599X.
[Detail]