Ilya Peshkov

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Michael DumbserProfessor for Numerical Analysis University of Trento, ItalyVerified email at unitn.it
Evgeniy RomenskiSobolev Institute of MathematicsVerified email at math.nsc.ru
Simone ChiocchettiPost-doctoral researcher, University of TrentoVerified email at unitn.it
Michal PavelkaCharles UniversityVerified email at karlin.mff.cuni.cz
Walter BoscheriSenior Researcher CNRS, Université Savoie Mont Blanc, FranceVerified email at univ-smb.fr
Miroslav GrmelaProfessorVerified email at polymtl.ca
S. BustoDepartment of Applied Mathematics, University of Santiago de CompostelaVerified email at usc.es
Elena GaburroPermanent Researcher, INRIA, Bordeaux-SudOuestVerified email at unitn.it
Sergei K. GodunovSobolev Institute of MathematicsVerified email at math.nsc.ru
Václav KlikaDept of Mathematics, FNSPE, Czech Technical University in PragueVerified email at fjfi.cvut.cz
Duo LiGNS ScienceVerified email at gns.cri.nz
Alice-Agnes GabrielAssociate Professor, Scripps Institution of Oceanography, UCSD; Guest Professor, LMU MunichVerified email at ucsd.edu
francesco fambriPost-Doctoral researcher, Laboratory of Applied Mathematics, University of TrentoVerified email at unitn.it
Sergey GavrilyukAix-Marseille UniversitéVerified email at univ-amu.fr
Ludwig Jens PapenfortPhD candidate, ITP Goethe Universität FrankfurtVerified email at th.physik.uni-frankfurt.de
Elias Roland MostCalifornia Institute of Technology (Caltech)Verified email at caltech.edu
Ondřej KinclDoctoral Student of Mathematics, Charles University in PragueVerified email at karlin.mff.cuni.cz
Andrea ThomannInria Nancy-Grand Est, Université StrasbourgVerified email at inria.fr
Maria Lukacova-Medvid'ovaProfessor of Mathematics, Johannes Gutenberg-University MainzVerified email at uni-mainz.de
Piotr MinakowskiOtto-von-Guericke-Universität MagdeburgVerified email at ovgu.de

Ilya Peshkov

University of Trento

Verified email at unitn.it

Mathematical modeling numerical analysis continuum mechanics


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High order ADER schemes for a unified first order hyperbolic formulation of continuum mechanics: viscous heat-conducting fluids and elastic solids M Dumbser, I Peshkov, E Romenski, O Zanotti Journal of Computational Physics 314, 824-862, 2016	200	2016
A hyperbolic model for viscous Newtonian flows I Peshkov, E Romenski Continuum Mechanics and Thermodynamics, DOI 10.1007/s00161-014-0401-6, 2014	184	2014
Continuum mechanics and thermodynamics in the Hamilton and the Godunov-type formulations I Peshkov, M Pavelka, E Romenski, M Grmela Continuum Mechanics and Thermodynamics 30 (6), 1343-1378, 2018	91	2018
High order ADER schemes for a unified first order hyperbolic formulation of Newtonian continuum mechanics coupled with electro-dynamics M Dumbser, I Peshkov, E Romenski, O Zanotti Journal of computational physics 348, 298-342, 2017	80	2017
High order ADER schemes for continuum mechanics S Busto, S Chiocchetti, M Dumbser, E Gaburro, I Peshkov Frontiers in Physics 8, 32, 2020	72	2020
Theoretical and numerical comparison of hyperelastic and hypoelastic formulations for Eulerian non-linear elastoplasticity I Peshkov, W Boscheri, R Loubère, E Romenski, M Dumbser Journal of Computational Physics 387, 481-521, 2019	44	2019
A structure-preserving staggered semi-implicit finite volume scheme for continuum mechanics W Boscheri, M Dumbser, M Ioriatti, I Peshkov, E Romenski Journal of Computational Physics 424, 109866, 2021	43	2021
Thermodynamically consistent nonlinear model of elastoplastic Maxwell medium SK Godunov, IM Peshkov Computational Mathematics and Mathematical Physics 50 (8), 1409-1426, 2010	42	2010
Conservative formulation for compressible multiphase flows E Romenski, AA Belozerov, IM Peshkov http://arxiv.org/abs/1405.3456, arXiv:1405.3456, 2014	38	2014
High order ADER schemes and GLM curl cleaning for a first order hyperbolic formulation of compressible flow with surface tension S Chiocchetti, I Peshkov, S Gavrilyuk, M Dumbser Journal of Computational Physics 426, 109898, 2021	34	2021
A unified first-order hyperbolic model for nonlinear dynamic rupture processes in diffuse fracture zones AA Gabriel, D Li, S Chiocchetti, M Tavelli, I Peshkov, E Romenski, ... Philosophical Transactions of the Royal Society A 379 (2196), 20200130, 2021	32	2021
Continuum mechanics with torsion I Peshkov, E Romenski, M Dumbser Continuum Mechanics and Thremodynamics, 2019	32	2019
Modeling wavefields in saturated elastic porous media based on thermodynamically compatible system theory for two-phase solid-fluid mixtures E Romenski, G Reshetova, I Peshkov, M Dumbser Computers & Fluids 206, 104587, 2020	27	2020
A new continuum model for general relativistic viscous heat-conducting media E Romenski, I Peshkov, M Dumbser, F Fambri Philosophical Transactions of the Royal Society A 378 (2170), 20190175, 2020	27	2020
Irreversible mechanics and thermodynamics of two-phase continua experiencing stress-induced solid–fluid transitions I Peshkov, M Grmela, E Romenski Continuum Mechanics and Thermodynamics 27 (6), 905-940, 2015	27	2015
On thermodynamically compatible finite volume schemes for continuum mechanics S Busto, M Dumbser, I Peshkov, E Romenski SIAM Journal on Scientific Computing 44 (3), A1723-A1751, 2022	26	2022
Simulation of non-Newtonian viscoplastic flows with a unified first order hyperbolic model and a structure-preserving semi-implicit scheme I Peshkov, M Dumbser, W Boscheri, E Romenski, S Chiocchetti, M Ioriatti Computers & Fluids 224, 104963, 2021	25	2021
On Hamiltonian continuum mechanics M Pavelka, I Peshkov, V Klika Physica D: Nonlinear Phenomena 408, 132510, 2020	25	2020
Symmetric hyperbolic equations in the nonlinear elasticity theory SK Godunov, IM Peshkov Computational Mathematics and Mathematical Physics 48 (6), 975-995, 2008	22	2008
A unified hyperbolic formulation for viscous fluids and elastoplastic solids M Dumbser, I Peshkov, E Romenski Theory, Numerics and Applications of Hyperbolic Problems II: Aachen, Germany …, 2018	20	2018

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