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Delta and singular delta locus for one-dimensional systems of conservation laws

机译:一维守恒定律系统的Delta和奇异增量轨迹

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This work gives a condition for existence of singular and delta shock wave solutions to Riemann problem for 2 x 2 systems of conservation laws. For a fixed left-hand side value of Riemann data, the condition obtained in the paper describes a set of possible right-hand side values. The procedure is similar to the standard one of finding the Hugoniot locus. Fluxes of the considered systems are globally Lipschitz with respect to one of the dependent variables. The association in a Colombeau-type algebra is used as a solution concept. Copyright (C) 2004 John Wiley Sons, Ltd.
机译:这项工作为存在2 x 2守恒律系统的黎曼问题提供了奇异和三角波冲击波解的存在条件。对于固定的Riemann数据左侧值,本文中获得的条件描述了一组可能的右侧值。该过程类似于找到Hugoniot基因座的标准方法之一。就因变量之一而言,所考虑系统的通量总体上为Lipschitz。 Colombeau型代数中的关联用作解决方案概念。版权所有(C)2004 John Wiley Sons,Ltd.

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