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Analytical and numerical stability of neutral delay integro-differential equations and neutral delay partial differential equations

机译:中性时滞积分微分方程和中性时滞偏微分方程的分析和数值稳定性

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This paper is concerned with the analytical and numerical stability of neutral delay integro-differential equations (NDIDEs) and neutral delay partial differential equations (NDPDEs). We study the delay-dependent stability of the real coefficient linear test equations for NDIDEs. Furthermore, we prove that the trapezium rule can preserve the delay-dependent stability of the test equations considered. We also discuss the delay-dependent stability of the continuous problems, the semi-discrete problems and the fully discrete problems of linear NDPDEs. Some numerical experiments are given to confirm the theoretical results.
机译:本文涉及中性时滞积分微分方程(NDIDE)和中性时滞偏微分方程(NDPDE)的解析和数值稳定性。我们研究了NDIDE实系数线性测试方程的时滞相关稳定性。此外,我们证明了梯形规则可以保留所考虑的测试方程的时延相关稳定性。我们还讨论了线性NDPDEs连续问题,半离散问题和完全离散问题的时滞相关稳定性。进行了一些数值实验以证实理论结果。

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