Publications

[1] E. Bauer, V.A. Kovtunenko, P. Krejcí and G.A. Monteiro, Rate Type hypoplastic differential equations under mixed stress-strain control in biaxial test, in: Modern Achievements in Symmetries of Differential Equations (Symmetry 2022), E. Schulz, S. Moyo and S.V. Meleshko (Eds.), Suranaree University of Technology in Nakhon Ratchasima, Thailand (2023), 59-68 [pdf]

[2] V.A. Kovtunenko, P. Krejci, G.A. Monteiro and J. Runczikova, Hysteresis of implicit equations in hypoplasticity for soil materials with granular hardness degradation, J. Math. Sci. 280 (2024), 3, 453-467 [pdf]

[3] O. Atlasiuk, A. Heibig and A. Petrov, Weak solutions for a singular beam equation, hal-04578854 (2024) [pdf]

[4] J. Runczikova, J. Chleboun, C. Gavioli and P. Krejci, Some remarks on a mathematical model for water flow in porous media with competition between transport and diffusion, arXiv:2405.10751 (2024) [pdf]

[5] C. Gavioli and P. Krejci, Diffusion in porous media with hysteresis and bounded speed of propagation, arXiv:2410.06622 (2024) [pdf]

[6] C. Gavioli and P. Krejci, Degenerate diffusion in porous media with hysteresis-dependent permeability, Discrete Contin. Dyn. Syst. 45 (2025), 5, 1523-1542 [pdf]

[7] C. Gavioli and P. Krejci, Deformable porous media with degenerate hysteresis in gravity field, Math. Eng. 7 (2025), 1, 35-60 [pdf]

[8] E. Bauer, V.A. Kovtunenko, P. Krejci, G.A. Monteiro, L. Paoli and A. Petrov, Modeling the railway track ballast behavior with hypoplasticity, J. Math. Sci. (2025), doi:10.1007/s10958-025-07602-w [pdf]


Foregoing

Austrean-Czech collaboration project "Hysteresis in hypo-plastic models" financed by OeAD-MŠMT