Non-oscillatory central differencing for hyperbolic conservation laws
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Non-oscillatory central differencing for hyperbolic conservation laws

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Published by National Aeronautics and Space Administration, Langley Research Center in Hampton, Va .
Written in English

Subjects:

  • Differential equations, Hyperbolic.,
  • Conservation laws (Mathematics)

Book details:

Edition Notes

StatementHaim Nessyahu, Eitan Tadmor.
SeriesICASE report -- no. 88-51., NASA contractor report -- 181709., NASA contractor report -- NASA CR-181709.
ContributionsTadmor, Eitan., Langley Research Center.
The Physical Object
FormatMicroform
Pagination1 v.
ID Numbers
Open LibraryOL18031673M

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We present a family of high-resolution, semi-discrete central schemes for hyperbolic systems of conservation laws in three space dimensions. The pro-posed schemes require minimal characteristic. Nessyahu H., and Tadmor E. Non-oscillatory central differencing for hyperbolic conservation laws, J. Comp. Phys., 87 (), – MathSciNet zbMATH CrossRef Google Scholar [9]Cited by: Nessyahu H, Tadmor E () Non-oscillatory central differencing for hyperbolic conservation laws. J Comp Phys – MathSciNet CrossRef ADS zbMATH Google Scholar Perthame B () Kinetic formulation of conservation laws. () Multi-dimensional finite-volume scheme for hyperbolic conservation laws on three-dimensional solution-adaptive cubed-sphere grids. Journal of Computational Physics , () Asymptotic preserving numerical schemes for a non-classical radiation transport model for atmospheric by:

() New non-oscillatory central schemes on unstructured triangulations for hyperbolic systems of conservation laws. Journal of Computational Physics , () On a relation between pressure-based schemes and central schemes for hyperbolic conservation by: Some footnotes are given to the keynote address given by the Russian mathematician S. K. Godunov at a symposium in his honor, held in May at the University of Michigan. D.L. BookFlux-corrected transport. I. SHASTA, a fluid-transport algorithm that works E. TadmorNon-oscillatory central differencing for hyperbolic conservation laws Cited by: 8. In computational fluid dynamics, shock-capturing methods are a class of techniques for computing inviscid flows with shock computation of flow containing shock waves is an extremely difficult task because such flows result in sharp, discontinuous changes in flow variables such as pressure, temperature, density, and velocity across the shock. Haim Nessyahu and Eitan Tadmor, Non-oscillatory central differencing for hyperbolic conservation laws, Journal of Computational Physics, 87, 2, (), (). Crossref H.F. Weinberger, Long-time behavior for a regularized scalar conservation law in the absence of genuine nonlinearity, Annales de l'Institut Henri Poincare (C) Non Linear Cited by:

Technical Report: An assessment of semi-discrete central schemes for hyperbolic conservation laws. HYPERBOLIC CONSERVATION LAWS 19 by the MUSCL scheme of van Leer [16]. Here, the higher order solution is achieved by using in each time step a more accurate representation of the initial dis- tribution and then applying an upwind scheme to these data. Harten [10] in his approach applied the upwind scheme to a conservation law with a modified by: Read "Methods for extending high‐resolution schemes to non‐linear systems of hyperbolic conservation laws, International Journal for Numerical Methods in Fluids" on DeepDyve, the largest online rental service for scholarly research with thousands of academic publications available at your fingertips. J.P. Boris and D.L. Book, Flux corrected transport. I. Nonoscillatory central differencing for hyperbolic conservation laws, J. Comput. Phys. 87 (), no. 2, – AMS, American Mathematical Society, the tri-colored AMS logo, and Advancing research, Creating connections, are trademarks and services marks of the American.