Strong stability preserving properties of Runge-Kutta time discretization methods for linear constant coefficient operators

Journal article

Peer reviewed

Sigal Gottlieb and Lee-Ad J Gottlieb

Journal of scientific computing, Vol.18(1), pp.83-109

02/2003

Abstract

Exact sciences and technology

Mathematics

Numerical analysis

Numerical analysis. Scientific computation

Ordinary differential equations

Partial differential equations, boundary value problems

Partial differential equations, initial value problems and time-dependant initial-boundary value problems

Sciences and techniques of general use

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Title: Strong stability preserving properties of Runge-Kutta time discretization methods for linear constant coefficient operators
Creators: Sigal Gottlieb - University of Massachusetts Dartmouth
Lee-Ad J Gottlieb - University of Massachusetts Dartmouth
Publication Details: Journal of scientific computing, Vol.18(1), pp.83-109
Publisher: Plenum Publishing
Number of pages: 27
Language: English
Academic Unit: Department of Mathematics
Resource Type: Journal article
Record Identifier: 9914414647101301