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21
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Reshetova G.
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Diffuse interface approach to modeling wavefields in a saturated porous medium
Applied Mathematics and Computation. 2021.
V.398. 125978
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22
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Gabriel A.-A.
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, Chiocchetti S.
, Tavelli M.
, Peshkov I.
, Romenski E.
, Dumbser M.
A unified first-order hyperbolic model for nonlinear dynamic rupture processes in diffuse fracture zones
Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences. 2021.
V.379. N2196. 20200130
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23
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Romenski E.
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Computational Model for Compressible Two-Phase Flow in Deformed Porous Medium
Lecture Notes in Computer Science. 2021.
V.12949 LNCS. P.224-236. DOI: 10.1007/978-3-030-86653-2_16
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24
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Peshkov I.
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, Boscheri W.
, Romenski E.
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Simulation of non-Newtonian viscoplastic flows with a unified first order hyperbolic model and a structure-preserving semi-implicit scheme
Computers and Fluids. 2021.
V.224. 104963
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25
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Demidenko G.V.
, Romenski E.I.
, Toro E.
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Preface
Monography chapter
Continuum Mechanics, Applied Mathematics and Scientific Computing: Godunov's Legacy: A Liber Amicorum to Professor Godunov.
– Springer Nature.,
2020.
– C.v - viii. – ISBN 9783030388690. DOI: 10.1007/978-3-030-38870-6
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РИНЦ
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26
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Peshkov I.
, Romenski E.
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Continuum mechanics with torsion
Continuum Mechanics and Thermodynamics. 2019.
V.31. N5. P.1517-1541. DOI: 10.1007/s00161-019-00770-6
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27
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Peshkov I.
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Theoretical and numerical comparison of hyperelastic and hypoelastic formulations for Eulerian non-linear elastoplasticity
Journal of Computational Physics. 2019.
V.387. P.481-521. DOI: 10.1016/j.jcp.2019.02.039
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28
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Dumbser M.
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A unified hyperbolic formulation for viscous fluids and elastoplastic solids
Springer Proceedings in Mathematics and Statistics. 2018.
V.237. P.451-463. DOI: 10.1007/978-3-319-91548-7_34
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