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Stability and Exact Observability of Discrete-Time Markov Jump Systems with Multiplicative Noise

机译:离散噪声的离散马尔可夫跳跃系统的稳定性和精确可观性

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This study devotes to coping with stability and exact observability of discrete-time Markov jump systems subject to multiplicative noises. By employing a technique of spectrum, three important kinds of stabilities: asymptotic mean square stability, critical stability, and essential instability are first distinguished. Further, exact observability is introduced for the considered dynamical systems and a PBH criterion is presented in terms of the operator spectrum. Based on this criterion, the intrinsic relations among stability, exact observability and the solution of a generalized Lyapunov equation are fully addressed.
机译:这项研究致力于解决离散时间马尔可夫跳跃系统在乘性噪声作用下的稳定性和精确的可观测性。通过使用频谱技术,首先区分出三种重要的稳定性:渐近均方稳定性,临界稳定性和本质不稳定性。此外,为所考虑的动力学系统引入了精确的可观察性,并根据操作员频谱提出了PBH标准。基于此准则,充分解决了稳定性,精确可观性与广义Lyapunov方程解之间的内在联系。

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