Classes
- Mathematical Theory of Navier-Stokes EquationsNMMO532 | Faculty of Mathematics and Physics
- Mathematical Methods in Mechanics of Compressible FluidsNMMO536 | Faculty of Mathematics and Physics
- Mathematics for Physicists IIINMAF063 | Faculty of Mathematics and Physics
- Seminar on Partial Differential EquationsNMMA452 | Faculty of Mathematics and Physics
- Regularity of Navier - Stokes EquationsNMMA461 | Faculty of Mathematics and Physics
- Regularity of solutions of Navier-Stokes equationsNMMO561 | Faculty of Mathematics and Physics
- Mathematical Analysis INOFY151 | Faculty of Mathematics and Physics
- Mathematical Analysis IINOFY152 | Faculty of Mathematics and Physics
Publications
- Weak Solutions for Some Compressible Multicomponent Fluid Models2020 | 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
- Flocking particles in a non-Newtonian shear thickening fluid2018 | Faculty of Mathematics and Physics
- On steady solutions to a model of chemically reacting heat conducting compressible mixture with slip boundary conditions2018 | Faculty of Mathematics and Physics
- EXISTENCE ANALYSIS FOR INCOMPRESSIBLE FLUID MODEL OF ELECTRICALLY CHARGED CHEMICALLY REACTING AND HEAT CONDUCTING MIXTURES2017 | Faculty of Mathematics and Physics
- Weak and variational entropy solutions to the system describing steady flow of a compressible reactive mixture2017 | Faculty of Mathematics and Physics
- Time-periodic solutions to the full Navier-Stokes-Fourier system with radiation on the boundary2015 | Faculty of Mathematics and Physics
- ON THE GLOBAL EXISTENCE FOR A REGULARIZED MODEL OF VISCOELASTIC NON-NEWTONIAN FLUID2015 | Faculty of Mathematics and Physics
- A Linearized Model for Compressible Flow past a Rotating Obstacle: Analysis via Modified Bochner-Riesz Multipliers2015 | Faculty of Mathematics and Physics
- HEAT-CONDUCTING, COMPRESSIBLE MIXTURES WITH MULTICOMPONENT DIFFUSION: CONSTRUCTION OF A WEAK SOLUTION2015 | Faculty of Mathematics and Physics
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