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Explicit finite difference schemes with extended stability for advection equations

机译:对流方程具有扩展稳定性的显式有限差分格式

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摘要

In this study an explicit central difference approximation of the generalized leap-frog type is applied to the one- and two-dimensional advection equations. The stability of the considered numerical schemes is investigated and the scheme with the largest stable time step is found. For the linear and nonlinear advection equations numerical experiments with different schemes from the considered class are performed in order to evaluate the practical stability of the designed schemes.
机译:在这项研究中,将广义跳蛙型的显式中心差近似应用于一维和二维对流方程。研究了所考虑数值方案的稳定性,并找到了具有最大稳定时间步长的方案。对于线性和非线性对流方程,进行了与所考虑类别不同方案的数值实验,以评估设计方案的实用稳定性。

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