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Stability analysis of block boundary value methods for the neutral differential equation with many delays

机译:中立型时滞微分方程的块边值方法稳定性分析

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摘要

This paper mainly deals with the asymptotic stability properties of block boundary value methods (B_2VMs) for the neutral differential equation with many delays. For the time lagging arguments, a technique of Lagrange interpolation is considered. Under some certain conditions, it is proved that B_2VMs can preserve the asymptotic stability of exact solutions for the neutral differential equation with many delays if and only if B_2VMs are A-stable for ordinary differential equation. Moreover, some numerical experiments are given to confirm the main conclusion.
机译:本文主要研究具有许多时滞的中立型微分方程的块边界值方法(B_2VMs)的渐近稳定性。对于时滞参数,考虑使用Lagrange插值技术。在某些特定条件下,证明了,当且仅当B_2VM对常微分方程是A稳定的时,B_2VM才能保持中立微分方程精确解的渐近稳定性。此外,通过一些数值实验来证实主要结论。

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