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doc. RNDr. Miroslav Bulíček Ph.D.
Academic staff at Faculty of Mathematics and Physics
6 classes
93 publications
Classes
class
Partial Differential Equations 1
NMMA405 |
Faculty of Mathematics and Physics
class
Partial Differential Equations 2
NMMA406 |
Faculty of Mathematics and Physics
class
Partial Differential Equations 3
NMMA531 |
Faculty of Mathematics and Physics
class
Nonlinear Differential Equations and Inequalities 1
NMMO533 |
Faculty of Mathematics and Physics
class
Nonlinear Differential Equations and Inequalities 2
NMMO534 |
Faculty of Mathematics and Physics
class
Mathematical Methods in Mechanics of Non-Newtonian Fluids
NMMO539 |
Faculty of Mathematics and Physics
Publications
publication
PDE analysis of a class of thermodynamically compatible viscoelastic rate-type fluids with stress-diffusion
2018 |
Faculty of Mathematics and Physics
publication
Analysis of a viscosity model for concentrated polymers
2016 |
Faculty of Mathematics and Physics
publication
Existence of very weak solutions to elliptic systems of p-Laplacian type
2016 |
Faculty of Mathematics and Physics
publication
Large data existence theory for unsteady flows of fluids with pressure- and shear-dependent viscosities
2015 |
Faculty of Mathematics and Physics
publication
On elastic solids with limiting small strain: modelling and analysis
2014 |
Faculty of Mathematics and Physics
publication
On Existence analysis of steady flows of generalized Newtonian fluids with concentration dependent power-law index
2013 |
Faculty of Mathematics and Physics
publication
On continuity properties of monotone operators beyond the natural domain of definition
2012 |
Faculty of Mathematics and Physics
publication
An L2-maximal regularity result for the evolutionary Stokes-Fourier system
2011 |
Faculty of Mathematics and Physics
publication
On evolutionary Navier-Stokes-Fourier type systems in three spatial dimensions
2011 |
Faculty of Mathematics and Physics
publication
On Unsteady Internal Flows of Incompressible Fluids Characterized by Implicit Constitutive Equations in the Bulk and on the Boundary
2023 |
Faculty of Mathematics and Physics
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