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Two Decades Old Entropy Stable Method for the Euler Equations Revisited

机译:欧拉方程的两个十年老熵稳定方法

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The two decades old high order central differencing via entropy splitting and summation-by-parts (SBP) difference closure of Olsson and Oliger, Gerritsen and Olsson, and Yee et al. [2, 7, 25] is revisited. The entropy splitting is a form of skew-symmetric splitting in terms of the physical entropy of the nonlinear Euler flux derivatives. Central differencing applied to the entropy splitting form of the Euler flux derivatives together with SBP difference operators will, hereafter, be referred to as entropy split schemes.
机译:Olsson和Oliger,Gerritsen和Olsson以及Yee等人通过熵分裂和分部求和(SBP)差异闭合,解决了已有二十年历史的高阶中心差分。再次讨论[2,7,25]。就非线性欧拉通量导数的物理熵而言,熵分裂是偏斜对称分裂的一种形式。下文将将应用于Euler通量导数的熵分裂形式的中心差分与SBP差算子一起称为熵分裂方案。

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