An asymptotic preserving multidimensional ALE method for a system of two compressible flows coupled with friction
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Publication:1656624
DOI10.1016/j.jcp.2018.02.016zbMath1392.76036OpenAlexW2789603506MaRDI QIDQ1656624
Publication date: 10 August 2018
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcp.2018.02.016
unstructured meshesfinite volumesarbitrary Lagrangian-Eulerian methodmultifluidcompressible gas dynamicsasymptotic preserving method
Multiphase and multicomponent flows (76T99) Finite volume methods applied to problems in fluid mechanics (76M12) Gas dynamics (general theory) (76N15)
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Cites Work
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- Mathematical models and methods for plasma physics. Volume 1. Fluid models
- Asymptotic-preserving scheme for a bi-fluid Euler-Lorentz model
- A compatible Lagrangian hydrodynamic scheme for multicomponent flows with mixing
- Design of asymptotic preserving finite volume schemes for the hyperbolic heat equation on unstructured meshes
- Weak consistency of the cell-centered Lagrangian GLACE scheme on general meshes in any dimension
- The structure of well-balanced schemes for Friedrichs systems with linear relaxation
- A cell-centered Lagrangian hydrodynamics scheme on general unstructured meshes in arbitrary dimension
- An asymptotic preserving scheme for the two-fluid Euler-Poisson model in the quasineutral limit
- Euler and Lagrange conservation laws and numerical methods
- Computational methods in Lagrangian and Eulerian hydrocodes
- The construction of compatible hydrodynamics algorithms utilizing conservation of total energy
- A conservative finite difference method for the numerical solution of plasma fluid equations
- A multiphase Godunov method for compressible multifluid and multiphase flows
- Positive and entropy-stable Godunov-type schemes for gas dynamics and MHD equations in Lagrangian or Eulerian coordinates
- An asymptotic-preserving well-balanced scheme for the hyperbolic heat equations
- Closure laws for a two-fluid two-pressure model
- Lagrangian gas dynamics in two dimensions and Lagrangian systems
- Modified Finite Volume Nodal Scheme for Euler Equations with Gravity and Friction
- An Asymptotic Preserving Scheme for the Barotropic Baer-Nunziato Model
- Asymptotic preserving HLL schemes
- A Cell-Centered Lagrangian Scheme for Two-Dimensional Compressible Flow Problems
- A two-phase mixture theory for the deflagration-to-detonation transition (ddt) in reactive granular materials
- The discrete-ordinate method in diffusive regimes
- Computing Qualitatively Correct Approximations of Balance Laws
- A robust entropy−satisfying finite volume scheme for the isentropic Baer−Nunziato model
- Interface model couplingviaprescribed local flux balance
- Lagrangian systems of conservation laws. Invariance properties of Lagrangian systems of conservation laws, approximate Riemann solvers and the entropy condition
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