Publication Details

Numerical Modelling of the Stokes Flow with Coulomb Slip Boundary Conditions

HASLINGER Jaroslav, KUČERA Radek, ŠÁTEK Václav and POCHYLÝ František. Numerical Modelling of the Stokes Flow with Coulomb Slip Boundary Conditions. In: 15th International Conference of Numerical Analysis and Applied Mathematics. Thessaloniki: American Institute of Physics, 2018, pp. 1-4. ISBN 978-0-7354-1690-1.
Czech title
Numerické modelování Stokesovy úlohy s Coulombovským prokluzem
Type
conference paper
Language
english
Authors
Haslinger Jaroslav (CUNI)
Kučera Radek, prof. RNDr., Ph.D. (VŠB-TUO)
Šátek Václav, Ing., Ph.D. (DITS FIT BUT)
Pochylý František, prof. Ing., CSc. (FME BUT)
Keywords

Stokes problem; Coulombs friction

Abstract

This paper deals with the formulation, discretization and implementation of the Stokes system involving Coulombs
type slip boundary conditions. The computational strategy is based on a fixed-point formulation of the problem and the method of
successive approximations. Numerical experiments confirm the usability of this approach.

Published
2018
Pages
1-4
Proceedings
15th International Conference of Numerical Analysis and Applied Mathematics
Conference
15th International Conference of Numerical Analysis and Applied Mathematics, Thessaloniki, GR
ISBN
978-0-7354-1690-1
Publisher
American Institute of Physics
Place
Thessaloniki, GR
DOI
10.1063/1.5043961
UT WoS
000445105400283
EID Scopus
2-s2.0-85049938482
BibTeX 
@INPROCEEDINGS{FITPUB11496,
   author = "Jaroslav Haslinger and Radek Ku\v{c}era and V\'{a}clav \v{S}\'{a}tek and Franti\v{s}ek Pochyl\'{y}",
   title = "Numerical Modelling of the Stokes Flow with Coulomb Slip Boundary Conditions",
   pages = "1--4",
   booktitle = "15th International Conference of Numerical Analysis and Applied Mathematics",
   year = 2018,
   location = "Thessaloniki, GR",
   publisher = "American Institute of Physics",
   ISBN = "978-0-7354-1690-1",
   doi = "10.1063/1.5043961",
   language = "english",
   url = "https://www.fit.vut.cz/research/publication/11496"
}
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