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Analytical solution of a system of homogeneous delay differential equations via the Lambert function

机译:利用Lambert函数求解齐次时滞微分方程组的解析解。

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摘要

A new approach to obtain an analytic solution for delay differential equations (DDE) based on the concept of Lambert functions is presented in this paper. The similarity of the results with the concept of the state transition matrix in ordinary differential equations enables the approach to be used for general classes of linear delay differential equations including the matrix form of DDE. Stability criteria for delay equations in different cases are studied and the results are presented in the paper.
机译:本文提出了一种基于Lambert函数概念的延迟微分方程(DDE)解析解的新方法。结果与普通微分方程中状态转移矩阵的概念相似,因此该方法可用于线性延迟微分方程的一般类,包括DDE的矩阵形式。研究了不同情况下时滞方程的稳定性准则,并给出了结果。

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