Linearized acoustic perturbation equations for low Mach number flow with variable density and temperature

Singular limits of quasilinear hyperbolic systems with large parameters and the incompressible limit of compressible fluids

Sergiù Klainerman, Andrew J. Majda · Communications on Pure and Applied Mathematics · 1981 · 894 citations

Compressible Flow, Engineering, Matrix Coefficients +11

Acoustic perturbation equations based on flow decomposition via source filtering

Roland Ewert, Wolfgang Schröder · Journal of Computational Physics · 2003 · 617 citations

Numerical Analysis, Aeroacoustics, Engineering +8

Compressible and incompressible fluids

Sergiù Klainerman, Andrew J. Majda · Communications on Pure and Applied Mathematics · 1982 · 556 citations

Compressible Flow, Incompressible Flow, Fluid Mechanics +2

Arbitrary high order non-oscillatory finite volume schemes on unstructured meshes for linear hyperbolic systems

Michael Dumbser, Martin Käser · Journal of Computational Physics · 2006 · 472 citations

Numerical Analysis, Engineering, Hyperbolic Conservation Law +9

Semi-implicit extension of a godunov-type scheme based on low mach number asymptotics I: One-dimensional flow

Rupert Klein · Journal of Computational Physics · 1995 · 319 citations

Numerical Analysis, Godunov-type Scheme, Compressible Flow +6