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Continuum mechanics and thermodynamics in the Hamilton and the Godunov-type formulations
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Continuum mechanics and thermodynamics in the Hamilton and the Godunov-type formulations

Peshkov, Ilya ; Pavelka, Michal ; Romenski, Evgeniy ; Grmela, Miroslav

Continuum mechanics and thermodynamics, 2018-11, Vol.30 (6), p.1343-1378 [Periódico revisado por pares]

Berlin/Heidelberg: Springer Berlin Heidelberg

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2
Conformal and covariant Z4 formulation of the Einstein equations: Strongly hyperbolic first-order reduction and solution with discontinuous Galerkin schemes
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Conformal and covariant Z4 formulation of the Einstein equations: Strongly hyperbolic first-order reduction and solution with discontinuous Galerkin schemes

Dumbser, Michael ; Guercilena, Federico ; Köppel, Sven ; Rezzolla, Luciano ; Zanotti, Olindo

Physical review. D, 2018-04, Vol.97 (8), p.084053, Article 084053 [Periódico revisado por pares]

College Park: American Physical Society

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A compressible single-temperature conservative two-phase model with phase transitions
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A compressible single-temperature conservative two-phase model with phase transitions

La Spina, G. ; de' Michieli Vitturi, M. ; Romenski, E.

International journal for numerical methods in fluids, 2014-10, Vol.76 (5), p.282-311 [Periódico revisado por pares]

Bognor Regis: Blackwell Publishing Ltd

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4
A hyperbolic reformulation of the Serre-Green-Naghdi model for general bottom topographies
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A hyperbolic reformulation of the Serre-Green-Naghdi model for general bottom topographies

Bassi, C. ; Bonaventura, L. ; Busto, S. ; Dumbser, M.

Computers & fluids, 2020-11, Vol.212, p.104716, Article 104716 [Periódico revisado por pares]

Amsterdam: Elsevier Ltd

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5
A simple diffuse interface approach for compressible flows around moving solids of arbitrary shape based on a reduced Baer–Nunziato model
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A simple diffuse interface approach for compressible flows around moving solids of arbitrary shape based on a reduced Baer–Nunziato model

Kemm, Friedemann ; Gaburro, Elena ; Thein, Ferdinand ; Dumbser, Michael

Computers & fluids, 2020-05, Vol.204, p.104536, Article 104536 [Periódico revisado por pares]

Amsterdam: Elsevier Ltd

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6
An iterative Riemann solver for systems of hyperbolic conservation laws, with application to hyperelastic solid mechanics
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An iterative Riemann solver for systems of hyperbolic conservation laws, with application to hyperelastic solid mechanics

Miller, G.H.

Journal of computational physics, 2004, Vol.193 (1), p.198-225 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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