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Accurate numerical schemes for approximating initial-boundary value problems for systems of conservation laws

机译:近似守恒律系统初边值问题的精确数值方案

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摘要

Solutions of initial-boundary value problems for systems of conservation laws depend on the underlying viscous mechanism, namely different viscosity operators lead to different limit solutions. Standard numerical schemes for approximating conservation laws do not take into account this fact and converge to solutions that are not necessarily physically relevant. We design numerical schemes that incorporate explicit information about the underlying viscosity mechanism and approximate the physical-viscosity solution. Numerical experiments illustrating the robust performance of these schemes are presented.
机译:守恒律系统的初边值问题的解决方案取决于潜在的粘性机制,即不同的粘度算子导致不同的极限解。用于近似守恒定律的标准数值方案没有考虑到这一事实,而是收敛到不一定在物理上相关的解决方案。我们设计了数值方案,其中包含有关基础粘度机制的明确信息,并近似物理粘度解决方案。数值实验表明了这些方案的鲁棒性能。

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