- ON THE GLOBAL EXISTENCE FOR A REGULARIZED MODEL OF VISCOELASTIC NON-NEWTONIAN FLUID2015 | Faculty of Mathematics and Physics
- Global existence of classical solutions and numerical simulations of a cancer invasion model2023 | Faculty of Mathematics and Physics
- Global existence for an Oldroyd-type model for viscoelastic fluids2013 | Faculty of Mathematics and Physics
- Global existence of solutions for flows of fluids with pressure dependent viscosities2002 | Publication without faculty affiliation
- Global existence for a system of nonlocal PDEs with applications to chemically reacting incompressible fluids2013 | Faculty of Mathematics and Physics
- Global existence for a nonlinear model of 1D chemically reacting viscoelastic body2014 | Faculty of Mathematics and Physics
- The global existence, uniqueness and C-1-regularity of geodesics in nonexpanding impulsive gravitational waves2015 | Faculty of Mathematics and Physics
- Numerical simulations and global existence of solutions of two-dimensional flows of fluids with pressure- and shear-dependent viscosities2003 | Faculty of Mathematics and Physics, Central Library of Charles University
- On global existence of smooth two-dimen\-sion\-al steady flows for a class of non-Newtonian fluids under various boundary conditions1999 | Faculty of Mathematics and Physics
- Global existence of large data weak solutions for a simplified compressible Oldroyd--B model without stress diffusion2020 | Faculty of Mathematics and Physics
- One-dimensional model describing the non-linear viscoelastic response of materials2014 | Faculty of Mathematics and Physics
- EXISTENCE OF LARGE-DATA GLOBAL WEAK SOLUTIONS TO A MODEL OF A STRAIN-LIMITING VISCOELASTIC BODY2021 | Faculty of Mathematics and Physics
- EXISTENCE AND UNIQUENESS OF GLOBAL WEAK SOLUTIONS TO STRAIN-LIMITING VISCOELASTICITY WITH DIRICHLET BOUNDARY DATA2022 | Faculty of Mathematics and Physics
- Delayed quasilinear evolution equations with application to heat flow2010 | Faculty of Mathematics and Physics
- Delayed quasilinear evolution equations with BV-coefficients2010 | Faculty of Mathematics and Physics
- On the dimension of the attractor for a perturbed 3d Ladyzhenskaya model2013 | Faculty of Mathematics and Physics
- Mechanical oscillators with dampers defined by implicit constitutive relations2016 | Faculty of Mathematics and Physics
- ON LINEARIZATION PRINCIPLE FOR NAVIER-STOKES SYSTEM WITH DYNAMIC SLIP BOUNDARY CONDITION2023 | Faculty of Mathematics and Physics
- Invariant regions for systems of lattice reaction-diffusion equations2017 | Faculty of Mathematics and Physics
- Mechanical oscillators described by a system of differential-algebraic equations2012 | Faculty of Mathematics and Physics
- Well-posedness and maximum principles for lattice reaction-diffusion equations2019 | Faculty of Mathematics and Physics