Thesis (Selection of subject)Thesis (Selection of subject)(version: 390)
Thesis details
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Variational strategies in material sciences: Analysis & Numerics
Thesis title in Czech: Variační strategie v materiálových vědách: Analýza a numerika
Thesis title in English: Variational strategies in material sciences: Analysis & Numerics
Key words: Variační Počet|Interakce Tekutin a Pevných Látek|Mechanika tuhého tělesa|Nelineární Elasticita|Navier-Stokesovy Rovnice|Časová Diskretizace
English key words: Calculus of Variations|Solid Mechanics|Non-linear Elasticity|Fluid-Structure Interactions|Navier-Stokes Equations|Time Discretization
Academic year of topic announcement: 2019/2020
Thesis type: dissertation
Thesis language: angličtina
Department: Mathematical Institute of Charles University (32-MUUK)
Supervisor: doc. Sebastian Schwarzacher, Dr.
Author: Mgr. Antonín Češík, Ph.D. - assigned and confirmed by the Study Dept.
Date of registration: 20.02.2020
Date of assignment: 20.02.2020
Confirmed by Study dept. on: 03.03.2020
Date and time of defence: 29.10.2024 15:30
Date of electronic submission:31.07.2024
Date of submission of printed version:13.08.2024
Date of proceeded defence: 29.10.2024
Opponents: prof. RNDr. Martin Kružík, Ph.D., DSc.
  prof. Ulisse Stefanelli
 
 
Guidelines
To aim for a good understanding of the Rothe method and the related background in the calculus of Variation (for elastic deformations). To aim for a good understanding the theory on the existence for weak solutions of fluids.
References
Galdi, Giovanni. An introduction to the mathematical theory of the Navier-Stokes equations: Steady-state problems. Springer Science & Business Media, 2011.

Galdi, Giovanni P. "An introduction to the Navier-Stokes initial-boundary value problem." Fundamental directions in mathematical fluid mechanics. Birkhäuser, Basel, 2000. 1-70.

Dacorogna, Bernard. Direct methods in the calculus of variations. Vol. 78. Springer Science & Business Media, 2007.
 
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