首页> 外文会议>AIMS International Conference on Dynamical Systems, Differential Equations and Applications >ASYMPTOTIC BEHAVIOR OF SOLUTIONS TO A COUPLED SYSTEM OF MAXWELL'S EQUATIONS AND A CONTROLLED DIFFERENTIAL INCLUSION
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ASYMPTOTIC BEHAVIOR OF SOLUTIONS TO A COUPLED SYSTEM OF MAXWELL'S EQUATIONS AND A CONTROLLED DIFFERENTIAL INCLUSION

机译:麦克斯韦方程耦合系统的渐近行为及控制差分夹杂物

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The present article consists of two parts. In the first part we consider evolutionary variational inequalities with a nonlinearity which is described by a differential inclusion. Using the frequency-domain method we prove, under certain assumptions, the dissipativity of our variational inequality which is important for the asymptotic behavior of the system. In the second part a coupled system of Maxwell's equation and the heat equation is considered. For this system we introduce the notion of stability on a finite-time interval and present a theorem on this type of stability.
机译:本文由两部分组成。在第一部分中,我们考虑具有由差分夹杂物描述的非线性的进化变分不等式。使用我们证明的频域方法,在某些假设下,我们的变分不等式的消散性对于系统的渐近行为很重要。在第二部分中,考虑了Maxwell等式的耦合系统和热方程。对于该系统,我们在有限时间间隔上介绍稳定性的概念,并在这种类型的稳定性上呈现定理。

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