Titlebook: Nonlinear Hyperbolic Problems; Proceedings of an Ad Claude Carasso,Denis Serre,Pierre-Arnaud Raviart Conference proceedings 1987 Springer-V

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暗语

Preliminary results on the extension of eno schemes to two-dimensional problems, its cell averages, solution in the small of the resulting piecewise polynomial initial value problem, and averaging of this solution over each cell. Unlike standard finite difference methods this procedure uses an adaptive stencil of grid points and consequently the resulting schemes are highly nonlinear.

Frisky

The entropy dissipation by numerical viscosity in nonlinear conservative difference schemes,ntropy variables and the construction of certain entropy conservative schemes in terms of piecewise-linear finite element approximations. We then show that conservative schemes are entropy stable, if they contain more numerical viscosity than the above mentioned entropy conservative ones.

Anecdote

,A “box-scheme” for the euler equations,law. Then it is presented for the equations of gas dynamics in a domain of varying area. Applications to the shock tube and to a steady flow in a nozzle exhibit the major features of the scheme. Preliminary results in two-dimensions seem to indicate that the extension is worthy of interest.

BULLY

forecast

0075-8434 - in aerodynamics, multifluid flows, combustion, detonics amongst other. The difficulties that arise in application are of theoretical as well as numerical nature. In fact, the papers in this volume of proceedings deal to a greater extent with theoretical problems emerging in the resolution of nonl

yohimbine

Conference proceedings 1987dynamics, multifluid flows, combustion, detonics amongst other. The difficulties that arise in application are of theoretical as well as numerical nature. In fact, the papers in this volume of proceedings deal to a greater extent with theoretical problems emerging in the resolution of nonlinear hype

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commute

柔软

,Un theoreme d’existence globale en elasticite non lineaire mono-dimensionnelle, de conservation. On explique ensuite comment ce résultat permet de démontrer aisément la convergence d‘une suite de solutions approchées du système de l‘élasticité non linéaire. Ce résultat s‘applique aussi au système de la dynamique des gaz isentropiques, en coordonnées eulériennes, s‘il n‘y a pas cavitation.