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Stability of theta-schemes in the numerical solution of a partial differential equation with piecewise continuous arguments

机译:具有分段连续参数的偏微分方程数值解中θ方案的稳定性

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摘要

A finite difference method, namely the theta-scherne, is used to solve a partial differential equation with piecewise continuous arguments. First, an example is given to show that the results for original PDEs do not hold for PDEs with piecewise continuous arguments. Next, for the mesh ratio satisfying certain conditions, the stability of this scheme is obtained.
机译:使用有限差分法(即theta-scherne)来求解具有分段连续参数的偏微分方程。首先,给出一个示例来表明原始PDE的结果不适用于具有分段连续参数的PDE。接下来,对于满足特定条件的网眼比,获得该方案的稳定性。

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