NDLI: Accuracy Bounds for Semidiscretizations of Hyperbolic Problems

Content Provider	Scilit
Author	Jeltsch, Rolf Strack, Klaus-Gunther
Copyright Year	1985
Description	Bounds are given for the error constant of stable finite-difference methods for first-order hyperbolic equations in one space dimension, which use r downwind and s upwind points in the discretization of the space derivatives, and which are of optimal order . It is known that this order can be obtained by interpolatory methods. Examples show, however, that their error constants can be improved.
Related Links	https://www.ams.org/mcom/1985-45-172/S0025-5718-1985-0804929-1/S0025-5718-1985-0804929-1.pdf
Ending Page	376
Page Count	12
Starting Page	365
ISSN	00255718
e-ISSN	10886842
DOI	10.2307/2008130
Journal	Mathematics of Computation
Issue Number	172
Volume Number	45
Language	English
Publisher	Duke University Press
Publisher Date	1985-10-01
Access Restriction	Open
Subject Keyword	Mathematical Physics Space Dimension Space Derivatives Hyperbolic Equations Difference Methods Hyperbolic Problems Optimal Order Stable Finite Accuracy Bounds
Content Type	Text
Resource Type	Article
Subject	Applied Mathematics Algebra and Number Theory Computational Mathematics

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Accuracy Bounds for Semidiscretizations of Hyperbolic Problems