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- W2549391244 abstract "In this work we compare novel Riemann solvers designed to solve the Euler equa- tion when considering general Equation Of State (gEOS). In (1) an adaptive Osher-type Rie- mann solver was presented that can handle highly nonlinear equations of state together with an exact(iterative) algorithm for the Euler+gEOS Riemann problem. In (2) a Roe-type numerical algorithm was presented for general hyperbolic partial dierential equations which can solve gEOS problems. Recently in (3) a ux splitting approach shows the numerical solution of the Euler+gEOS problems in three dimensions. In this presentation we show numerical results comparing computational time needed to solve several typical benchmark problems including high-order implementation in the context of ADER nite volume schemes. We plan to extract some conclusion on the eciency of these solvers depending on the character of the dierent test problems." @default.
- W2549391244 created "2016-11-30" @default.
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- W2549391244 date "2015-01-01" @default.
- W2549391244 modified "2023-09-26" @default.
- W2549391244 title "STUDY OF RIEMANN SOLVERS FOR EULER EQUATION WITH GENERAL EQUATION OF STATE" @default.
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