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Evgeniy I. Romenski
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2020 – today
- 2025
- [j12]Davide Ferrari, Ilya Peshkov, Evgeniy I. Romenski, Michael Dumbser:
A unified HTC multiphase model of continuum mechanics. J. Comput. Phys. 521: 113553 (2025) - 2024
- [c6]Mikhail Novikov
, Vadim V. Lisitsa
Numerical Modeling of Fluid-Saturated Porous Sample Loading Based on Thermodynamically Compatible System Theory. ICCSA (Workshops 3) 2024: 237-249 - [c5]Galina V. Reshetova
Computational Analysis of Seismic Waves Attenuation Caused by Porosity Variability in a Fluid-Saturated Porous Model of Thawing Permafrost. ICCSA (Workshops 3) 2024: 321-333 - [i5]Davide Ferrari, Ilya Peshkov, Evgeniy I. Romenski, Michael Dumbser:
A unified SHTC multiphase model of continuum mechanics. CoRR abs/2403.19298 (2024) - 2023
- [c4]Evgeniy I. Romenski
Computational Modeling of Temperature-Dependent Wavefields in Fluid-Saturated Porous Media. ICCSA (Workshops 3) 2023: 103-115 - [i4]Saray Busto, Michael Dumbser, Ilya Peshkov, Evgeniy I. Romenski:
On thermodynamically compatible finite volume schemes for continuum mechanics. CoRR abs/2301.08358 (2023) - 2022
- [j11]Ferdinand Thein
Exact and Numerical Solutions of the Riemann Problem for a Conservative Model of Compressible Two-Phase Flows. J. Sci. Comput. 93(3): 83 (2022) - [j10]Saray Busto
On Thermodynamically Compatible Finite Volume Schemes for Continuum Mechanics. SIAM J. Sci. Comput. 44(1): 1723- (2022) - [c3]Evgeniy I. Romenski
Computational Model for Fluid and Elastic Solid Interaction Based on Symmetric Hyperbolic Thermodynamically Compatible Systems Theory. ICCSA (2) 2022: 303-313 - 2021
- [j9]Galina V. Reshetova, Evgeniy I. Romenski
Diffuse interface approach to modeling wavefields in a saturated porous medium. Appl. Math. Comput. 398: 125978 (2021) - [j8]Walter Boscheri
A structure-preserving staggered semi-implicit finite volume scheme for continuum mechanics. J. Comput. Phys. 424: 109866 (2021) - [c2]Evgeniy I. Romenski
Computational Model for Compressible Two-Phase Flow in Deformed Porous Medium. ICCSA (1) 2021: 224-236 - 2020
- [j7]Maurizio Tavelli, Simone Chiocchetti
Space-time adaptive ADER discontinuous Galerkin schemes for nonlinear hyperelasticity with material failure. J. Comput. Phys. 422: 109758 (2020) - [i3]Maurizio Tavelli, Simone Chiocchetti, Evgeniy I. Romenski, Alice-Agnes Gabriel, Michael Dumbser:
Space-time adaptive ADER discontinuous Galerkin schemes for nonlinear hyperelasticity with material failure. CoRR abs/2003.02760 (2020) - [i2]Walter Boscheri, Michael Dumbser, Matteo Ioriatti, Ilya Peshkov, Evgeniy I. Romenski:
A structure-preserving staggered semi-implicit finite volume scheme for continuum mechanics. CoRR abs/2005.04296 (2020) - [i1]Ilya Peshkov, Michael Dumbser, Walter Boscheri, Evgeniy I. Romenski, Simone Chiocchetti, Matteo Ioriatti:
Modeling solid-fluid transformations in non-Newtonian viscoplastic flows with a unified flow theory. CoRR abs/2012.07656 (2020)
2010 – 2019
- 2019
- [j6]Ilya Peshkov
Theoretical and numerical comparison of hyperelastic and hypoelastic formulations for Eulerian non-linear elastoplasticity. J. Comput. Phys. 387: 481-521 (2019) - 2018
- [j5]Nadezhda S. Smirnova
A Flux Splitting Method for the SHTC Model for High-performance Simulations of Two-phase Flows. Supercomput. Front. Innov. 5(3): 83-87 (2018) - 2017
- [j4]Michael Dumbser
High order ADER schemes for a unified first order hyperbolic formulation of Newtonian continuum mechanics coupled with electro-dynamics. J. Comput. Phys. 348: 298-342 (2017) - 2016
- [j3]Michael Dumbser
High order ADER schemes for a unified first order hyperbolic formulation of continuum mechanics: Viscous heat-conducting fluids and elastic solids. J. Comput. Phys. 314: 824-862 (2016) - 2014
- [c1]Egor Lys, Evgeniy I. Romenski
Finite-Difference Simulation of Wave Propagation Through Prestressed Elastic Media. FDM 2014: 282-289 - 2010
- [j2]Evgeniy I. Romenski
Conservative Models and Numerical Methods for Compressible Two-Phase Flow. J. Sci. Comput. 42(1): 68-95 (2010)
2000 – 2009
- 2009
- [j1]Philip T. Barton, Dimitris Drikakis
Exact and approximate solutions of Riemann problems in non-linear elasticity. J. Comput. Phys. 228(18): 7046-7068 (2009)
Coauthor Index
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