Thesis (Selection of subject)Thesis (Selection of subject)(version: 368)
Thesis details
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Numerické řešení problémů proudění v porézním prostředí
Thesis title in Czech: Numerické řešení problémů proudění v porézním prostředí
Thesis title in English: Numerical solution of problems arising from porous media flows
Key words: Numerické řešení, proudění v porézním prostředí, nespojitá Galerkinova metoda
English key words: Numerical solution, porous media flows, discontinuous Galerkin method
Academic year of topic announcement: 2020/2021
Thesis type: dissertation
Thesis language: čeština
Department: Department of Numerical Mathematics (32-KNM)
Supervisor: prof. RNDr. Vít Dolejší, Ph.D., DSc.
Author: hidden - assigned and confirmed by the Study Dept.
Date of registration: 08.09.2020
Date of assignment: 08.09.2020
Confirmed by Study dept. on: 22.10.2020
Advisors: Scott Congreve, Ph.D.
Guidelines
The aim of the thesis is to develop adaptive higher-order methods for the numerical solution of partial differential equations arising from the numerical simulation of porous media flows and related problems.
References
A. Quarteroni, A. Valli: Numerical approximation of partial differential equations, Springer, 1997

V. Dolejsi, M. Feistauer: Discontinuous Galerkin Method - Analysis and Applications to Compressible Flow, Springer-Verlag, 2015

P. Deuflhard: Newton Methods for Nonlinear Problems, Springer Series in Computational Mathematics, Vol. 35, Springer, 2004
 
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