- A thermodynamically compatible rate type fluid to describe the response of asphalt2012 | Faculty of Mathematics and Physics
- Finite Amplitude Stability of Internal Steady Flows of the Giesekus Viscoelastic Rate-Type Fluid2019 | Faculty of Mathematics and Physics
- Thermodynamics of viscoelastic rate-type fluids with stress diffusion2018 | Faculty of Mathematics and Physics
- On a class of compressible viscoelastic rate-type fluids with stress-diffusion2019 | Faculty of Mathematics and Physics
- Incompressible rate type fluids with pressure and shear-rate dependent material moduli2007 | Faculty of Mathematics and Physics
- Global Well-Posedness for Two-Dimensional Flows of Viscoelastic Rate-Type Fluids with Stress Diffusion2022 | Faculty of Mathematics and Physics
- Viscoelastic Rate Type Fluids with Temperature Dependent Material Parameters - Stability of the Rest State2017 | Faculty of Mathematics and Physics
- ON INCOMPRESSIBLE HEAT-CONDUCTING VISCOELASTIC RATE-TYPE FLUIDS WITH STRESS-DIFFUSION AND PURELY SPHERICAL ELASTIC RESPONSE2021 | Faculty of Mathematics and Physics
- On thermodynamics of incompressible viscoelastic rate type fluids with temperature dependent material coefficients2017 | Faculty of Mathematics and Physics
- PDE analysis of a class of thermodynamically compatible viscoelastic rate-type fluids with stress-diffusion2018 | Faculty of Mathematics and Physics
- Derivation of the Variants of the Burgers Model Using a Thermodynamic Approach and Appealing to the Concept of Evolving Natural Configurations2018 | Faculty of Mathematics and Physics
- On implicit constitutive relations for materials with fading memory2012 | Faculty of Mathematics and Physics
- Response of a class of mechanical oscillators described by a novel system of differential-algebraic equations2016 | Faculty of Mathematics and Physics
- On a variant of the Maxwell and Oldroyd-B models within the context of a thermodynamic basis2015 | Faculty of Mathematics and Physics
- A thermodynamically compatible model for describing asphalt binders: solutions of problems2016 | Faculty of Mathematics and Physics
- A thermodynamically compatible model for describing the response of asphalt binders2015 | Faculty of Mathematics and Physics
- Flow of a Burgers fluid due to time varying loads on deforming boundaries2014 | Faculty of Mathematics and Physics
- On planar flows of viscoelastic fluids of Giesekus type2022 | Faculty of Mathematics and Physics
- On compatibility of the natural configuration framework with general equation for non-equilibrium reversible-irreversible coupling (GENERIC): Derivation of anisotropic rate-type models2022 | Faculty of Mathematics and Physics