控制理论(社会学)
数学
马尔可夫过程
估计员
国家(计算机科学)
估计
线性矩阵不等式
Lyapunov稳定性
指数稳定性
理论(学习稳定性)
李雅普诺夫函数
马尔可夫链
方案(数学)
转移率矩阵
数学优化
发电机(电路理论)
计算机科学
应用数学
控制(管理)
算法
统计
非线性系统
人工智能
数学分析
经济
功率(物理)
物理
机器学习
管理
量子力学
作者
Qiang Li,Jinling Liang,Weiqiang Gong,Kai Wang,Jinling Wang
标识
DOI:10.1016/j.matcom.2023.11.028
摘要
This paper tackles the problem of nonfragile state estimation for semi-Markovian switching complex-valued networks with time-varying delay. The concerned transition rates of the semi-Markov process are uncertain, including both the completely unknown ones and the inaccurately known ones with known bounds. To reduce the communication burden, a particular event-triggered generator is constructed, which depends on the latest available measurement output and a predefined positive threshold. Combining the stochastic analysis method with the Lyapunov stability theory, some less conservative criteria are obtained to ascertain the global asymptotic stability of the estimation error system in the mean-square sense. In addition, by solving some matrix inequalities, the desired nonfragile estimator gains are explicitly designed. Finally, a numerical example with simulations is given to illustrate effectiveness of the established estimation scheme.
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