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Linear minimum-mean-square error estimation of Markovian jump linear systems with Stochastic coefficient matrices

机译:带有随机系数矩阵的马尔可夫跳跃线性系统的线性最小均方误差估计

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摘要

This study presents the state estimation problem of discrete-time Markovian jump linear systems with stochastic coefficient matrices which is motivated by the idea of establishing the general filter framework of the joint state estimation and data association in clutters for tracking the manoeuvering target. According to the orthogonality principle, the linear minimum-mean-square error estimator for this system (abbreviated as LMSCE estimator) is derived recursively and sufficient conditions are given for the stability of the LMSCE estimator. The simulation about tracking the manoeuvering target in clutters shows that the LMSCE estimator obtains much more accurate estimate than the well-known interacting multiple model probabilistic data association filter.
机译:这项研究提出了具有随机系数矩阵的离散时间马尔可夫跳跃线性系统的状态估计问题,其动机是通过建立联合状态估计和数据关联的通用滤波器框架来杂乱地跟踪机动目标。根据正交性原理,递归导出该系统的线性最小均方误差估计器(简称LMSCE估计器),并为LMSCE估计器的稳定性给出了充分的条件。关于在杂波中跟踪机动目标的仿真表明,与众所周知的交互多模型概率数据关联过滤器相比,LMSCE估计器获得了更准确的估计。

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