Applied Mathematics and Computation, ISSN 0096-3003, 01/2016, Volume 272, pp. 369 - 384

We consider the one-dimensional system of shallow-water equations with horizontal temperature gradients (the Ripa system). We derive a HLLC scheme for Ripa...

Ripa system | HLLC | Path-conservative schemes | Finite volume schemes | ORDER | MATHEMATICS, APPLIED | HORIZONTAL TEMPERATURE-GRADIENTS | HYPERBOLIC SYSTEMS | SHALLOW-WATER EQUATIONS | FINITE-VOLUME SCHEMES

Ripa system | HLLC | Path-conservative schemes | Finite volume schemes | ORDER | MATHEMATICS, APPLIED | HORIZONTAL TEMPERATURE-GRADIENTS | HYPERBOLIC SYSTEMS | SHALLOW-WATER EQUATIONS | FINITE-VOLUME SCHEMES

Journal Article

Applied Mathematics and Computation, ISSN 0096-3003, 09/2018, Volume 333, pp. 95 - 117

The present article deals with the numerical integration of a six-equation single-velocity two-phase flow model with stiff mechanical relaxation. This model...

Nonconservative systems | Shock waves | Finite volume method | Path-conservative schemes | Two-phase flow | Relaxation schemes | MATHEMATICS, APPLIED | APPROXIMATION | FORMULATION | SHOCK-WAVES | TO-DETONATION TRANSITION | COMPRESSIBLE FLUIDS | ROE-TYPE | INTERFACES | ERROR

Nonconservative systems | Shock waves | Finite volume method | Path-conservative schemes | Two-phase flow | Relaxation schemes | MATHEMATICS, APPLIED | APPROXIMATION | FORMULATION | SHOCK-WAVES | TO-DETONATION TRANSITION | COMPRESSIBLE FLUIDS | ROE-TYPE | INTERFACES | ERROR

Journal Article

Journal of Computational Physics, ISSN 0021-9991, 06/2013, Volume 242, pp. 53 - 85

We construct well-balanced, high-order numerical schemes for one-dimensional blood flow in elastic vessels with varying mechanical properties. We adopt the...

One-dimensional blood flow | Arterial flow | Venous flow | Well-balanced schemes | High-order schemes | Path-conservative schemes | Non-conservative hyperbolic systems | Variable mechanical properties | GENERALIZED RIEMANN PROBLEM | REACTION EQUATIONS | PHYSICS, MATHEMATICAL | FINITE-VOLUME | SOURCE TERMS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MODELS | FRAMEWORK | SYSTEMS | HYPERBOLIC CONSERVATION-LAWS | HYDROSTATIC RECONSTRUCTION | WAVE-PROPAGATION | Mechanical properties | Blood flow | Reconstruction | Operators | Blood vessels | Flux | Nonlinearity | Mathematical models

One-dimensional blood flow | Arterial flow | Venous flow | Well-balanced schemes | High-order schemes | Path-conservative schemes | Non-conservative hyperbolic systems | Variable mechanical properties | GENERALIZED RIEMANN PROBLEM | REACTION EQUATIONS | PHYSICS, MATHEMATICAL | FINITE-VOLUME | SOURCE TERMS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MODELS | FRAMEWORK | SYSTEMS | HYPERBOLIC CONSERVATION-LAWS | HYDROSTATIC RECONSTRUCTION | WAVE-PROPAGATION | Mechanical properties | Blood flow | Reconstruction | Operators | Blood vessels | Flux | Nonlinearity | Mathematical models

Journal Article

Journal of Computational Physics, ISSN 0021-9991, 01/2016, Volume 304, pp. 275 - 319

In this paper a new, and formulation of the HLLEM Riemann solver (RS) is proposed that works for general conservative and non-conservative systems of...

Well-balanced scheme for single and two-layer shallow water equations | Path-conservative HLLEM Riemann solver | Conservation laws and general hyperbolic PDE with non-conservative terms | RMHD/MHD equations and nonlinear elasticity | Resolution of linearly degenerate intermediate waves | Euler equations with real equation of state and multiphase flows | COMPRESSIBLE 2-PHASE FLOW | DIFFERENCE-SCHEMES | PHYSICS, MATHEMATICAL | RELATIVISTIC MAGNETOHYDRODYNAMICS | STRUCTURED MESHES | SHALLOW-WATER EQUATIONS | SOURCE TERMS | PDE with non-conservative terms | GAS-DYNAMICS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | GODUNOV-TYPE METHODS | Conservation laws and general hyperbolic | UNSTRUCTURED MESHES | FINITE-VOLUME SCHEMES | Conservatism | Analysis | Fluid dynamics | Environmental law | Nonlinear dynamics | Magnetohydrodynamics | Computation | Mathematical analysis | Mathematical models | Entropy | Dynamical systems | Riemann solver | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | MAGNETOHYDRODYNAMICS | TWO-PHASE FLOW | LAYERS | ELASTICITY | EIGENVALUES | NONLINEAR PROBLEMS | EIGENVECTORS | CONSERVATION LAWS | EQUATIONS OF STATE | FLOW MODELS | MULTIPHASE FLOW | ENTROPY

Well-balanced scheme for single and two-layer shallow water equations | Path-conservative HLLEM Riemann solver | Conservation laws and general hyperbolic PDE with non-conservative terms | RMHD/MHD equations and nonlinear elasticity | Resolution of linearly degenerate intermediate waves | Euler equations with real equation of state and multiphase flows | COMPRESSIBLE 2-PHASE FLOW | DIFFERENCE-SCHEMES | PHYSICS, MATHEMATICAL | RELATIVISTIC MAGNETOHYDRODYNAMICS | STRUCTURED MESHES | SHALLOW-WATER EQUATIONS | SOURCE TERMS | PDE with non-conservative terms | GAS-DYNAMICS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | GODUNOV-TYPE METHODS | Conservation laws and general hyperbolic | UNSTRUCTURED MESHES | FINITE-VOLUME SCHEMES | Conservatism | Analysis | Fluid dynamics | Environmental law | Nonlinear dynamics | Magnetohydrodynamics | Computation | Mathematical analysis | Mathematical models | Entropy | Dynamical systems | Riemann solver | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | MAGNETOHYDRODYNAMICS | TWO-PHASE FLOW | LAYERS | ELASTICITY | EIGENVALUES | NONLINEAR PROBLEMS | EIGENVECTORS | CONSERVATION LAWS | EQUATIONS OF STATE | FLOW MODELS | MULTIPHASE FLOW | ENTROPY

Journal Article

ESAIM-MATHEMATICAL MODELLING AND NUMERICAL ANALYSIS-MODELISATION MATHEMATIQUE ET ANALYSE NUMERIQUE, ISSN 0764-583X, 07/2019, Volume 53, Issue 4, pp. 1391 - 1432

A multilayer shallow water approach for the approximate description of polydisperse sedimentation in a viscous fluid is presented. The fluid is assumed to...

NONCONSERVATIVE HYPERBOLIC SYSTEMS | DERIVATION | MATHEMATICS, APPLIED | polydisperse sedimentation | viscous flow | path-conservative method | FINITE-VOLUME SOLVERS | recirculation | CURRENTS | SECULAR EQUATION | Multilayer shallow water model | SCHEMES

NONCONSERVATIVE HYPERBOLIC SYSTEMS | DERIVATION | MATHEMATICS, APPLIED | polydisperse sedimentation | viscous flow | path-conservative method | FINITE-VOLUME SOLVERS | recirculation | CURRENTS | SECULAR EQUATION | Multilayer shallow water model | SCHEMES

Journal Article

Advances in Water Resources, ISSN 0309-1708, 03/2018, Volume 113, pp. 189 - 201

Within the framework of the de Saint Venant equations coupled with the Exner equation for morphodynamic evolution, this work presents a new efficient...

PRICE-C - FORCE | Path-conservative scheme | SWE - Exner | DOT Riemann solver | Non-conservative system | SEDIMENT TRANSPORT | HYPERBOLIC SYSTEMS | NONCONSERVATIVE PRODUCTS | WATER RESOURCES | HIGH-ORDER | SHALLOW-WATER EQUATIONS | CENTERED SCHEMES | NUMERICAL SCHEMES | FLOWS | DISCONTINUOUS TOPOGRAPHY | FINITE-VOLUME SCHEMES

PRICE-C - FORCE | Path-conservative scheme | SWE - Exner | DOT Riemann solver | Non-conservative system | SEDIMENT TRANSPORT | HYPERBOLIC SYSTEMS | NONCONSERVATIVE PRODUCTS | WATER RESOURCES | HIGH-ORDER | SHALLOW-WATER EQUATIONS | CENTERED SCHEMES | NUMERICAL SCHEMES | FLOWS | DISCONTINUOUS TOPOGRAPHY | FINITE-VOLUME SCHEMES

Journal Article

Journal of Computational Physics, ISSN 0021-9991, 04/2017, Volume 335, pp. 592 - 604

We are interested in the numerical approximation of the discontinuous solutions of non-conservative hyperbolic systems. We more precisely consider a...

Gas dynamics equations | Non-conservative hyperbolic systems | Roe-type path-conservative schemes | Discontinuous solutions | NUMERICAL-METHODS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | HYPERBOLIC SYSTEMS | INDEPENDENT PRESSURE LAWS | EQUATIONS | ERROR | PHYSICS, MATHEMATICAL | SHOCK-WAVES | Conservatism | Usage

Gas dynamics equations | Non-conservative hyperbolic systems | Roe-type path-conservative schemes | Discontinuous solutions | NUMERICAL-METHODS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | HYPERBOLIC SYSTEMS | INDEPENDENT PRESSURE LAWS | EQUATIONS | ERROR | PHYSICS, MATHEMATICAL | SHOCK-WAVES | Conservatism | Usage

Journal Article

Journal of Computational Physics, ISSN 0021-9991, 2010, Volume 229, Issue 8, pp. 2759 - 2763

We are interested in the solution of non-conservative hyperbolic systems, and consider in particular the so-called path-conservative schemes (see e.g. ) which...

Shock waves | Path conservative schemes | Non conservative hyperbolic systems | Discontinuous solutions | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | PHYSICS, MATHEMATICAL | SCHEMES | Mathematical models | Euler equations | Computation | Hyperbolic systems | Standards | Numerical Analysis | Mathematics

Shock waves | Path conservative schemes | Non conservative hyperbolic systems | Discontinuous solutions | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | PHYSICS, MATHEMATICAL | SCHEMES | Mathematical models | Euler equations | Computation | Hyperbolic systems | Standards | Numerical Analysis | Mathematics

Journal Article

SIAM Journal on Scientific Computing, ISSN 1064-8275, 2012, Volume 34, Issue 4, pp. A2173 - A2196

In this work, we present a class of fast first order finite volume solvers, called PVM (polynomial viscosity matrix), for balance laws or, more generally, for...

Finite volume method | HLL | Path-conservative | PVM methods | GFORCE | FORCE | MATHEMATICS, APPLIED | path-conservative | NONCONSERVATIVE PRODUCTS | finite volume method | SOURCE TERMS | SHALLOW-WATER SYSTEMS | GODUNOV-TYPE METHODS | ERROR | FLOWS | HYPERBOLIC CONSERVATION-LAWS | SCHEMES | Viscosity | Computation | Laws | Mathematical analysis | Eigenvalues | Solvers | Spectra | Hyperbolic systems

Finite volume method | HLL | Path-conservative | PVM methods | GFORCE | FORCE | MATHEMATICS, APPLIED | path-conservative | NONCONSERVATIVE PRODUCTS | finite volume method | SOURCE TERMS | SHALLOW-WATER SYSTEMS | GODUNOV-TYPE METHODS | ERROR | FLOWS | HYPERBOLIC CONSERVATION-LAWS | SCHEMES | Viscosity | Computation | Laws | Mathematical analysis | Eigenvalues | Solvers | Spectra | Hyperbolic systems

Journal Article

10.
Full Text
HLLC-type Riemann solver for the Baer–Nunziato equations of compressible two-phase flow

Journal of Computational Physics, ISSN 0021-9991, 2010, Volume 229, Issue 10, pp. 3573 - 3604

We first construct an approximate Riemann solver of the HLLC-type for the Baer–Nunziato equations of compressible two-phase flow for the “subsonic” wave...

Path-conservative methods | DG finite elements | Hyperbolic equations | Nonconservative products | HLLC solver | Finite volumes | Complete Riemann solvers | Compressible multiphase flow | Complete riemann solvers | DC finite elements | MULTIPHASE MIXTURES | FORMULATION | PHYSICS, MATHEMATICAL | GODUNOV METHOD | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MODELS | MULTIFLUID | Finite element method | Approximation | Mathematical analysis | Exact solutions | Solvers | Galerkin methods | Riemann solver | Contact

Path-conservative methods | DG finite elements | Hyperbolic equations | Nonconservative products | HLLC solver | Finite volumes | Complete Riemann solvers | Compressible multiphase flow | Complete riemann solvers | DC finite elements | MULTIPHASE MIXTURES | FORMULATION | PHYSICS, MATHEMATICAL | GODUNOV METHOD | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MODELS | MULTIFLUID | Finite element method | Approximation | Mathematical analysis | Exact solutions | Solvers | Galerkin methods | Riemann solver | Contact

Journal Article

Journal of Computational Physics, ISSN 0021-9991, 08/2017, Volume 342, pp. 85 - 116

In this work, the exact reproduction of a moving-water steady flow via the numerical solution of the one-dimensional shallow water equations is studied. A new...

Shallow water equations | Energy-balanced schemes | Well-balanced schemes | HLLEM schemes | Path-conservative schemes | STABLE SCHEMES | EQUATIONS | DIFFERENCE-SCHEMES | PHYSICS, MATHEMATICAL | RIEMANN PROBLEM | SOURCE TERMS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | GODUNOV-TYPE METHODS | NUMERICAL SCHEMES | HYPERBOLIC CONSERVATION-LAWS | DISCONTINUOUS TOPOGRAPHY | HYDROSTATIC RECONSTRUCTION | Analysis | Hydraulic measurements | Numerical analysis

Shallow water equations | Energy-balanced schemes | Well-balanced schemes | HLLEM schemes | Path-conservative schemes | STABLE SCHEMES | EQUATIONS | DIFFERENCE-SCHEMES | PHYSICS, MATHEMATICAL | RIEMANN PROBLEM | SOURCE TERMS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | GODUNOV-TYPE METHODS | NUMERICAL SCHEMES | HYPERBOLIC CONSERVATION-LAWS | DISCONTINUOUS TOPOGRAPHY | HYDROSTATIC RECONSTRUCTION | Analysis | Hydraulic measurements | Numerical analysis

Journal Article

Journal of Computational Physics, ISSN 0021-9991, 06/2016, Volume 314, pp. 824 - 862

This paper is concerned with the numerical solution of the first order hyperbolic formulation of continuum mechanics recently proposed by Peshkov and Romenski...

Unified first order hyperbolic formulation of nonlinear continuum mechanics | Path-conservative methods and stiff source terms | Fluid mechanics and solid mechanics | Viscous compressible fluids and elastic solids | Arbitrary high-order discontinuous Galerkin schemes | ADER–WENO finite volume schemes | ADER-WENO finite volume schemes | ESSENTIALLY NONOSCILLATORY SCHEMES | DISCONTINUOUS GALERKIN METHOD | DIFFUSION-REACTION EQUATIONS | BLOOD-FLOW | PHYSICS, MATHEMATICAL | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | NAVIER-STOKES EQUATIONS | PARTIAL-DIFFERENTIAL-EQUATIONS | SPECTRAL ELEMENT METHOD | GODUNOV-TYPE METHODS | UNSTRUCTURED MESHES | FINITE-VOLUME SCHEMES | Mechanical engineering | Analysis | Differential equations | Computational fluid dynamics | Partial differential equations | Computation | Mathematical analysis | Fluid flow | Mathematical models | Continuum mechanics | Navier-Stokes equations | Mathematics - Numerical Analysis | FLUIDS | STRAINS | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | THERMAL CONDUCTION | MATHEMATICAL MODELS | WAVE PROPAGATION | RELAXATION | ASYMPTOTIC SOLUTIONS | FINITE ELEMENT METHOD | ELASTICITY | FLUID MECHANICS | THERMODYNAMICS | FLOW VISUALIZATION | HEAT FLUX

Unified first order hyperbolic formulation of nonlinear continuum mechanics | Path-conservative methods and stiff source terms | Fluid mechanics and solid mechanics | Viscous compressible fluids and elastic solids | Arbitrary high-order discontinuous Galerkin schemes | ADER–WENO finite volume schemes | ADER-WENO finite volume schemes | ESSENTIALLY NONOSCILLATORY SCHEMES | DISCONTINUOUS GALERKIN METHOD | DIFFUSION-REACTION EQUATIONS | BLOOD-FLOW | PHYSICS, MATHEMATICAL | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | NAVIER-STOKES EQUATIONS | PARTIAL-DIFFERENTIAL-EQUATIONS | SPECTRAL ELEMENT METHOD | GODUNOV-TYPE METHODS | UNSTRUCTURED MESHES | FINITE-VOLUME SCHEMES | Mechanical engineering | Analysis | Differential equations | Computational fluid dynamics | Partial differential equations | Computation | Mathematical analysis | Fluid flow | Mathematical models | Continuum mechanics | Navier-Stokes equations | Mathematics - Numerical Analysis | FLUIDS | STRAINS | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | THERMAL CONDUCTION | MATHEMATICAL MODELS | WAVE PROPAGATION | RELAXATION | ASYMPTOTIC SOLUTIONS | FINITE ELEMENT METHOD | ELASTICITY | FLUID MECHANICS | THERMODYNAMICS | FLOW VISUALIZATION | HEAT FLUX

Journal Article

Advances in Water Resources, ISSN 0309-1708, 07/2016, Volume 93, Issue Part A, pp. 39 - 61

We present an accurate numerical approximation to the Saint-Venant-Hirano model for mixed-sediment morphodynamics in one space dimension. Our solution...

Active layer | Numerical morphodynamics | Non-conservative hyperbolic systems | Path-conservative method | Upwind methods | Mixed sediment | BED | HYPERBOLIC SYSTEMS | AGGRADATION | WATER RESOURCES | SIMULATION | SHALLOW-WATER EQUATIONS | FLOW | TRANSPORT | MOUNTAIN RIVERS | CONSERVATION-LAWS | SCHEMES | Hydrology | Atmospheric research | Rivers | Mechanical engineering | Sediments (Geology) | Degradation | Accuracy | Wave propagation | Mathematical analysis | Flumes | Oscillations | Mathematical models | Substrates

Active layer | Numerical morphodynamics | Non-conservative hyperbolic systems | Path-conservative method | Upwind methods | Mixed sediment | BED | HYPERBOLIC SYSTEMS | AGGRADATION | WATER RESOURCES | SIMULATION | SHALLOW-WATER EQUATIONS | FLOW | TRANSPORT | MOUNTAIN RIVERS | CONSERVATION-LAWS | SCHEMES | Hydrology | Atmospheric research | Rivers | Mechanical engineering | Sediments (Geology) | Degradation | Accuracy | Wave propagation | Mathematical analysis | Flumes | Oscillations | Mathematical models | Substrates

Journal Article

Computer Methods in Applied Mechanics and Engineering, ISSN 0045-7825, 01/2014, Volume 268, pp. 359 - 387

We present a class of high order finite volume schemes for the solution of non-conservative hyperbolic systems that combines the one-step ADER-WENO finite...

Baer–Nunziato model | Adaptive mesh refinement (AMR) | Time accurate local time stepping | Path-conservative WENO finite volume schemes | High order ADER approach | Compressible multi-phase flows | Baer-Nunziato model | COMPRESSIBLE 2-PHASE FLOW | ESSENTIALLY NONOSCILLATORY SCHEMES | DISCONTINUOUS GALERKIN METHOD | GHOST FLUID METHOD | FREE-SURFACE FLOWS | SHALLOW-WATER SYSTEMS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | TO-DETONATION TRANSITION | ENGINEERING, MULTIDISCIPLINARY | MESH REFINEMENT | 3-DIMENSIONAL CONSERVATION-LAWS | UNSTRUCTURED MESHES | Adaptive systems | Discretization | Multiphase flow | Mathematical analysis | Strategy | Mathematical models | Galerkin methods | Hyperbolic systems

Baer–Nunziato model | Adaptive mesh refinement (AMR) | Time accurate local time stepping | Path-conservative WENO finite volume schemes | High order ADER approach | Compressible multi-phase flows | Baer-Nunziato model | COMPRESSIBLE 2-PHASE FLOW | ESSENTIALLY NONOSCILLATORY SCHEMES | DISCONTINUOUS GALERKIN METHOD | GHOST FLUID METHOD | FREE-SURFACE FLOWS | SHALLOW-WATER SYSTEMS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | TO-DETONATION TRANSITION | ENGINEERING, MULTIDISCIPLINARY | MESH REFINEMENT | 3-DIMENSIONAL CONSERVATION-LAWS | UNSTRUCTURED MESHES | Adaptive systems | Discretization | Multiphase flow | Mathematical analysis | Strategy | Mathematical models | Galerkin methods | Hyperbolic systems

Journal Article

Journal of Computational Physics, ISSN 0021-9991, 06/2019, Volume 387, pp. 481 - 521

The aim of this paper is to compare a hyperelastic with a hypoelastic model describing the Eulerian dynamics of solids in the context of non-linear...

Unified first order hyperbolic model of continuum mechanics | Symmetric hyperbolic thermodynamically compatible systems (SHTC) | Direct ALE | Path-conservative methods and stiff source terms | Arbitrary high-order ADER Discontinuous Galerkin and Finite Volume schemes | Viscoplasticity and elastoplasticity | DISCONTINUOUS GALERKIN SCHEMES | ELEMENT-METHOD | HIGH-ORDER | Arbitrary high-order ADER Discontinuous | PHYSICS, MATHEMATICAL | PLASTIC FLOW | RELATIVISTIC THERMODYNAMICS | NONCONSERVATIVE HYPERBOLIC SYSTEMS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | ADER SCHEMES | CONSERVATION-LAWS | UNSTRUCTURED MESHES | Galerkin and Finite Volume schemes | FINITE-VOLUME SCHEMES | Comparative analysis | Thermodynamics | Formulations | Mathematical models | Galerkin method | Equations of state | Elastoplasticity | Elastic deformation | Physics | Astrophysics

Unified first order hyperbolic model of continuum mechanics | Symmetric hyperbolic thermodynamically compatible systems (SHTC) | Direct ALE | Path-conservative methods and stiff source terms | Arbitrary high-order ADER Discontinuous Galerkin and Finite Volume schemes | Viscoplasticity and elastoplasticity | DISCONTINUOUS GALERKIN SCHEMES | ELEMENT-METHOD | HIGH-ORDER | Arbitrary high-order ADER Discontinuous | PHYSICS, MATHEMATICAL | PLASTIC FLOW | RELATIVISTIC THERMODYNAMICS | NONCONSERVATIVE HYPERBOLIC SYSTEMS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | ADER SCHEMES | CONSERVATION-LAWS | UNSTRUCTURED MESHES | Galerkin and Finite Volume schemes | FINITE-VOLUME SCHEMES | Comparative analysis | Thermodynamics | Formulations | Mathematical models | Galerkin method | Equations of state | Elastoplasticity | Elastic deformation | Physics | Astrophysics

Journal Article