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Effects of Roots of Maximal Multiplicity on the Stability of Some Classes of Delay Differential-Algebraic Systems: The Lossless Propagation Case ? ?

机译:最大多样性根系对一些延迟差分代数系统稳定性的影响:无损传播案

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It has been shown in several recent works that, for some classes of linear time-delay systems, spectral values of maximal multiplicity are dominant, a property known as multiplicity-induced-dominancy (MID). This paper starts the investigation of whether MID holds for delay differential-algebraic systems by considering a single-delay system composed of two scalar equations. After motivating this problem and recalling some recent results for retarded delay differential equations, we prove that the MID property holds for the delay differential-algebraic system of interest and present some applications.
机译:它已经在几个最近的作品中示出了,对于某些类别的线性时延系统,最大多个类的光谱值是显性的,该属性称为多重诱导的主导(中间)。 本文通过考虑由两个标量方程组成的单延迟系统,开始研究是否为延迟差分代数系统。 在激励这个问题并回顾迟钝的延迟微分方程的一些最近结果之后,我们证明了Mid属性适用于延迟差动 - 代数系统的感兴趣并呈现一些应用。

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