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LARGE TIME STEP GENERALIZATION OF RANDOM CHOICE FINITE DIFFERENCE SCHEME FOR HYPERBOLIC CONSERVATION LAWS
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作者 Wang Jinghua Inst. of Syst. Sci., Academia Sinica, Beijing, China 《Acta Mathematica Scientia》 SCIE CSCD 1989年第1期33-42,共10页
A natural generalization of random choice finite difference scheme of Harten and Lax for Courant number larger than 1 is obtained. We handle interactions between neighboring Riemann solvers by linear superposition of ... A natural generalization of random choice finite difference scheme of Harten and Lax for Courant number larger than 1 is obtained. We handle interactions between neighboring Riemann solvers by linear superposition of their conserved quantities. We show consistency of the scheme for arbitrarily large Courant numbers. For scalar problems the scheme is total variation diminishing.A brief discussion is given for entropy condition. 展开更多
关键词 LARGE TIME STEP GENERALIZATION OF RANDOM CHOICE finite difference scheme FOR HYPERBOLIC CONSERVATION LAWS STEP
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Numerical Method for Solving Relativistic Hydrodynamic Equation Including Quark-Fragment Effect
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作者 Wang Lilian Xu Mengjie(Shanghai University) Li Panlin(Suzhou Railway College) 《Advances in Manufacturing》 SCIE CAS 1998年第3期34-37,共4页
In this paper, a numerical method is given to solve relativistic hydrodynamic equations with source terms by conservative finite difference scheme. In calculation, QGP (quark gluon plasma) phase transition is als... In this paper, a numerical method is given to solve relativistic hydrodynamic equations with source terms by conservative finite difference scheme. In calculation, QGP (quark gluon plasma) phase transition is also considered. The numerical experiments have verified the effectiveness of the numerical method and some computational results are illustrated. 展开更多
关键词 relativistic hydrodynamic equations with source terms source region conservative finite difference scheme
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