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Robust distributed state estimation for genetic regulatory networks with markovian jumping parameters

机译:具有马尔可夫跳跃参数的遗传调控网络的鲁棒分布状态估计

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摘要

In this paper, the robust distributed state estimation problem is dealt with for the delayed genetic regulatory networks (GRNs) with SUM logic and multiple sensors. The system parameters are time-varying, norm-bounded, and controlled by a Markov Chain. Time delays here are assumed to be time-varying and belong to the given intervals. The genetic regulatory functions are supposed to satisfy the sector-like condition. We aim to design a distributed state estimator which approximates the genetic states through the measurements of the sensors, i.e., the estimation error system is robustly asymptotically stable in the mean square. Based on the Lyapunov functional method and the stochastic analysis technique, it is shown that if a set of linear matrix inequalities (LMIs) are feasible, the desired distributed state estimator does exist. A numerical example is constructed in the end of the paper to demonstrate the effectiveness of the obtained criteria.
机译:本文针对具有SUM逻辑和多个传感器的时滞遗传调控网络(GRN),解决了鲁棒的分布式状态估计问题。系统参数是随时间变化,受范数限制的并且由马尔可夫链控制。此处的时间延迟被假定为随时间变化并且属于给定的间隔。遗传调节功能应该满足部门状条件。我们旨在设计一种分布式状态估计器,该估计器通过传感器的测量值来近似遗传状态,即估计误差系统在均方值中鲁棒渐近稳定。基于李雅普诺夫泛函方法和随机分析技术,表明如果一组线性矩阵不等式(LMI)可行,则确实存在所需的分布状态估计量。在本文的最后构建了一个数值示例,以证明所获得标准的有效性。

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