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研究时变连续和离散随机Markov跳跃系统(SMJSs)的能观性问题.基于H表示方法将时变SMJSs转化为等价的时变线性系统,根据线性系统理论得到时变连续和离散SMJSs的能观性Gramian矩阵判据.数值仿真表明了所得结论的正确性.
To study the observability of time-varying continuous and discrete stochastic Markov jump systems (SMJSs), the time-dependent SMJSs are transformed into equivalent time-varying linear systems based on the H representation method. According to the linear system theory, Observable Gramian matrix criterion.The numerical simulation shows the correctness of the conclusion.