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Incompressibility
Person
Class
Person
Publication
Programmes
Mgr. Vít Průša Ph.D.
Academic staff at Faculty of Mathematics and Physics
3 classes
52 publications
Classes
class
Continuum Mechanics
NMMO401 |
Faculty of Mathematics and Physics
class
Computer solutions of physical problems
NMMO212 |
Faculty of Mathematics and Physics
class
Classical Problems of Continuum Mechanics
NMMO432 |
Faculty of Mathematics and Physics
Publications
publication
Unconditional finite amplitude stability of a viscoelastic fluid in a mechanically isolated vessel with spatially non-uniform wall temperature
2021 |
Faculty of Mathematics and Physics
publication
ON INCOMPRESSIBLE HEAT-CONDUCTING VISCOELASTIC RATE-TYPE FLUIDS WITH STRESS-DIFFUSION AND PURELY SPHERICAL ELASTIC RESPONSE
2021 |
Faculty of Mathematics and Physics
publication
Numerical scheme for simulation of transient flows of non-Newtonian fluids characterised by a non-monotone relation between the symmetric part of the velocity gradient and the Cauchy stress tensor
2019 |
Faculty of Mathematics and Physics
publication
Thermodynamics of viscoelastic rate-type fluids with stress diffusion
2018 |
Faculty of Mathematics and Physics
publication
Derivation of equations for continuum mechanics and thermodynamics of fluids
2018 |
Faculty of Mathematics and Physics
publication
On thermodynamics of incompressible viscoelastic rate type fluids with temperature dependent material coefficients
2017 |
Faculty of Mathematics and Physics
publication
On the response of nonlinear viscoelastic materials in creep and stress relaxation experiments in the lubricated squeeze flow setting
2016 |
Faculty of Mathematics and Physics
publication
Perspectives on Using Implicit Type Constitutive Relations in the Modelling of the Behaviour of Non-Newtonian Fluids
2015 |
Faculty of Mathematics and Physics
publication
Tensorial implicit constitutive relations in mechanics of incompressible non-Newtonian fluids
2015 |
Faculty of Mathematics and Physics
publication
Fidelity of the Estimation of the Deformation Gradient From Data Deduced From the Motion of Markers Placed on a Body That is Subject to an Inhomogeneous Deformation Field
2013 |
Faculty of Mathematics and Physics
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