Strong stability preserving (SSP) high order time discretizations were developed to ensure
nonlinear stability properties necessary in the numerical solution of hyperbolic partial …

Strong Stability Preserving Explicit Runge—Kutta Methods | Strong Stability Preserving
Runge-Kutta and Multistep Time Discretizations World Scientific Search This Book Anywhere …

Strong stability preserving (SSP) high order time discretizations were developed for solution
of semi-discrete method of lines approximations of hyperbolic partial differential equations …

Computational fluid dynamics (CFD) methods used for the numerical solution of the Euler
and Navier–Stokes equations have been sufficiently matured and enable to perform high …

Strong stability-preserving (SSP) Runge–Kutta methods were developed for time integration
of semidiscretizations of partial differential equations. SSP methods preserve stability …

Strong-stability-preserving Runge-Kutta (SSPRK) methods are a type of time discretization
method that are widely used, especially for the time evolution of hyperbolic partial differential …

A review of diagonally implicit Runge-Kutta (DIRK) methods applied to rst-order ordinary di
erential equations (ODEs) is undertaken. The goal of this review is to summarize the …

We discuss implicit-explicit (IMEX) Runge--Kutta methods which are particularly adapted to
stiff kinetic equations of Boltzmann type. We consider both the case of easy invertible …

Strong stability preserving (SSP) time discretizations were developed for use with spatial
discretizations of partial differential equations that are strongly stable under forward Euler …

This article deals with the development of a numerical method for the compressible Euler
system valid for all Mach numbers: from extremely low to high regimes. In classical fluid …