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Log-conformation representation of hiperbolic conservation laws with source term

机译:具有源项的双曲守恒定律的对数表示

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The objective of this work is to study, through a simple equation, the statement that the numerical instability associated to the high Weissenberg number in equations with source term can be resolved by the use of the so called logarithmic conformation representation. We will focus on hyperbolic conservation laws, but more specifically on the advection equation with a source term. The source term imposes a necessity of an elastic balance, as well as the CFL convective balance for stability. Will be seen that the representation of such equation by the log-conformation removes the restriction of stability inherent to the elastic balance pointed out by Fattal & Kupferman [3] as the cause of the high Weissenberg number problem (HWNP).
机译:这项工作的目的是通过一个简单的方程来研究这样的陈述,即与具有源项的方程中的高Weissenberg数相关的数值不稳定性可以通过使用所谓的对数构象表示来解决。我们将专注于双曲守恒律,但更具体地讲是带有源项的对流方程。源项强加了弹性平衡的必要性,以及CFL对流平衡的稳定性。可以看出,用对数构象表示这种方程式消除了Fattal和Kupferman [3]指出的高Weissenberg数问题(HWNP)引起的弹性平衡固有的稳定性限制。

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