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ON THE CONVERGENCE OF IMPLICIT DIFFERENCE SCHEMES FOR HYPERBOLIC CONSERVATION LAWS
引用本文:Hua-zhong Tang (School of Mathematical Sciences,Peking University,Beijing 100871,China) Hua-mo Wu (LSEC,ICMSEC,Academy of Mathematics and System Sciences,Chinese Academy of Sciences,Beijing 100080,China). ON THE CONVERGENCE OF IMPLICIT DIFFERENCE SCHEMES FOR HYPERBOLIC CONSERVATION LAWS[J]. 计算数学(英文版), 2002, 0(2)
作者姓名:Hua-zhong Tang (School of Mathematical Sciences  Peking University  Beijing 100871  China) Hua-mo Wu (LSEC  ICMSEC  Academy of Mathematics and System Sciences  Chinese Academy of Sciences  Beijing 100080  China)
作者单位:Hua-zhong Tang (School of Mathematical Sciences,Peking University,Beijing 100871,China) Hua-mo Wu (LSEC,ICMSEC,Academy of Mathematics and System Sciences,Chinese Academy of Sciences,Beijing 100080,China)
基金项目:the Special Funds for Major State Basic Research Projects of China (No.G1999032801),National Natural Science Foundation of C
摘    要:1. IntroductionWe are are interested in the fOllowing Cauchy problem for scalar conservation lawswhere the initial data uo E BV(R) and the flux function f 6 C'(n).It is well known that this problem may not always have a smooth global solution even ifthe i…


ON THE CONVERGENCE OF IMPLICIT DIFFERENCE SCHEMES FOR HYPERBOLIC CONSERVATION LAWS
Hua-zhong Tang. ON THE CONVERGENCE OF IMPLICIT DIFFERENCE SCHEMES FOR HYPERBOLIC CONSERVATION LAWS[J]. Journal of Computational Mathematics, 2002, 0(2)
Authors:Hua-zhong Tang
Abstract:This paper is to treat implicit difference approximations to hyperbolic conservation laws with non-convex flux. The convergence of the approximate solution toward the entropy solution is established for the general weighted implicit difference schemes, which include some well-known implicit and explicit difference schemes.
Keywords:Conservation laws   weighted implicit schemes   entropy solution.
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