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Functional differential inclusions generated by functional differential equations with discontinuities

机译:具有不连续性的泛函微分方程生成的泛函微分包含

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摘要

Given a functional differential equation with a discontinuity, a construction of its extension in the shape of a functional differential inclusion is offered. This construction can be regarded as a generalization of the famous Filippov approach to study ordinary differential equations with discontinuities. Some basic properties of the solutions of the introduced functional differential inclusions are studied. The developed approach is applied to analysis of gene regulatory networks with general delays.
机译:给定具有不连续性的泛函微分方程,可以提供泛函包含形式的扩展形式的构造。这种构造可以看作是著名的Filippov方法的推广,用于研究具有不连续性的常微分方程。研究了引入的功能微分包含物解的一些基本性质。所开发的方法适用于一般延迟的基因调控网络的分析。

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