A new Eulerian model for viscous and heat conducting compressible flows
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Publication:2149709
DOI10.1016/j.physa.2018.03.097OpenAlexW2962760386WikidataQ129997371 ScholiaQ129997371MaRDI QIDQ2149709
Publication date: 29 June 2022
Published in: Physica A (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1801.02468
Related Items (20)
Numerical study of two models for viscous compressible fluid flows ⋮ The mass diffusive model of Svärd simplified to simulate nearly incompressible flows ⋮ \(L^2\)-dissipativity criteria for linearized explicit finite difference schemes for regularization of one-dimensional gas dynamics equations ⋮ Analysis of an alternative Navier–Stokes system: Weak entropy solutions and a convergent numerical scheme ⋮ Globally time-reversible fluid simulations with smoothed particle hydrodynamics ⋮ An energy dissipative semi-discrete finite-difference method on staggered meshes for the 3D compressible isothermal Navier-Stokes-Cahn-Hilliard equations ⋮ Regularized isothermal phase-field type model of a two-phase compressible fluid and its one-dimensional spatial discretization ⋮ An anisotropic \textit{hp}-mesh adaptation method for time-dependent problems based on interpolation error control ⋮ A regularized phase field model for solid-fluid dynamics description ⋮ A study of the diffusive properties of a modified compressible Navier-Stokes model ⋮ On properties of aggregated regularized systems of equations for a homogeneous multicomponent gas mixture ⋮ Refining the diffusive compressible Euler model ⋮ On Enlarged Sufficient Conditions for $$L^2$$-Dissipativity of Linearized Explicit Schemes with Regularization for 1D Gas Dynamics Systems of Equations ⋮ Ehrenfest regularization of Hamiltonian systems ⋮ On \(L^2\)-dissipativity of linearized explicit finite-difference schemes with a regularization on a non-uniform spatial mesh for the 1D gas dynamics equations ⋮ Dissipative spatial discretization of a phase field model of multiphase multicomponent isothermal fluid flow ⋮ Development and analysis of entropy stable no-slip wall boundary conditions for the Eulerian model for viscous and heat conducting compressible flows ⋮ Gradient and GENERIC time evolution towards reduced dynamics ⋮ Entropy stability for the compressible Navier-Stokes equations with strong imposition of the no-slip boundary condition ⋮ AN ENERGY DISSIPATIVE SPATIAL DISCRETIZATION FOR THE REGULARIZED COMPRESSIBLE NAVIER-STOKES-CAHN-HILLIARD SYSTEM OF EQUATIONS
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