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首页> 外文期刊>Acta Mathematica Scientia >The riemann problem for a two-dimensional hyperbolic system of conservation laws with non-classical weak solutions: some one-J and non-R initital data
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The riemann problem for a two-dimensional hyperbolic system of conservation laws with non-classical weak solutions: some one-J and non-R initital data

机译:具有非经典弱解的二维守恒定律双曲系统的riemann问题:一些一维和非右初始数据

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摘要

The Riemann problem for a two-dimensional 2x2 nonstrictly hyperbolic sys- tem of nonlinear conservation laws has been considered for constant initial data having discontinuities on three rays with vertex at the origin. The solutions are constructed for some one-J and non-R initial data. One kind of new discontinuity, which is labelled as the δ-shock wave, appears in some solutions. The δ-shock wave is a discontinuity plane that is the support of a generalized function.
机译:对于恒定不变的初始数据在原点具有顶点的三条射线上具有不连续性,已经考虑了非线性守恒定律的二维2x2非严格双曲系统的Riemann问题。该解决方案是为一些一J和非R初始数据构建的。在某些解决方案中出现了一种新的不连续性,称为δ冲击波。 δ冲击波是不连续平面,是广义函数的支持。

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