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Recent developments in shock-capturing schemesThe development of the shock capturing methodology is reviewed, paying special attention to the increasing nonlinearity in its design and its relation to interpolation. It is well-known that higher-order approximations to a discontinuous function generate spurious oscillations near the discontinuity (Gibbs phenomenon). Unlike standard finite-difference methods which use a fixed stencil, modern shock capturing schemes use an adaptive stencil which is selected according to the local smoothness of the solution. Near discontinuities this technique automatically switches to one-sided approximations, thus avoiding the use of discontinuous data which brings about spurious oscillations.
Document ID
19910008346
Acquisition Source
Legacy CDMS
Document Type
Conference Proceedings
Authors
Harten, Ami
(Tel-Aviv Univ.)
Date Acquired
September 6, 2013
Publication Date
January 1, 1991
Subject Category
Numerical Analysis
Report/Patent Number
NAS 1.26:187502
NASA-CR-187502
AD-A232652
ICASE-91-8
Report Number: NAS 1.26:187502
Report Number: NASA-CR-187502
Report Number: AD-A232652
Report Number: ICASE-91-8
Meeting Information
Meeting: International Congress of Mathematicians
Location: Kyoto
Country: Japan
Start Date: January 1, 1990
Accession Number
91N17659
Funding Number(s)
PROJECT: RTOP 505-90-52-01
CONTRACT_GRANT: NAS1-18605
Distribution Limits
Public
Copyright
Work of the US Gov. Public Use Permitted.
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