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通讯约束下的线性系统状态降维与估计
引用本文:沈英,章辉.通讯约束下的线性系统状态降维与估计[J].控制理论与应用,2012,29(4):415-423.
作者姓名:沈英  章辉
作者单位:浙江大学工业控制技术国家重点实验室,杭州浙江310027 浙江大学控制科学与工程学系工业控制研究所,杭州浙江310027
基金项目:国家自然科学基金资助项目(61174063, 60736021, 61074123).
摘    要:本文面向状态估计, 考察了通讯功率受限时线性动态系统状态的降维问题. 为了满足平行信道传输数据的维数限制和通讯功率约束, 采取降低状态维数的方法, 通过传输信号的新息, 提高传输效率, 利用有限的通信资源, 使得接收端的状态估计达到最优. 本文采用差分脉冲编码调制系统(DPCM), 基于最小误差熵估计准则和Kalman估计算法, 得出了最优的状态降维矩阵的设计方法, 并且对随机系统的可估计性以及对相应确定性系统的能观性进行了分析. 分析和仿真结果表明, 这种设计方法在传输信号满足通讯功率限制的条件下可以使接收端的状态估计性能达到最优.

关 键 词:通讯约束    功率受限    状态降维    状态估计误差熵    可估计性
收稿时间:2010/12/27 0:00:00
修稿时间:7/4/2011 12:00:00 AM

State-dimension reduction and filtering for linear systems under communication constraints
SHEN Ying and ZHANG Hui.State-dimension reduction and filtering for linear systems under communication constraints[J].Control Theory & Applications,2012,29(4):415-423.
Authors:SHEN Ying and ZHANG Hui
Affiliation:State Key Laboratory of Industrial Control Technology, Zhejiang University; Institute of Industrial Process Control, Department of Control Science and Engineering, Zhejiang University,State Key Laboratory of Industrial Control Technology, Zhejiang University; Institute of Industrial Process Control, Department of Control Science and Engineering, Zhejiang University
Abstract:We investigate how to reduce the state dimensions when estimating the states of a linear dynamic system with channel communication power constraints.To meet the requirements on the dimension number and communication power constraints of the parallel channels,we adopt the structure of differential pulse code modulation(DPCM) to produce the innovation as the transmitted signal;and a new method of state-dimension reduction is derived under the minimum error entropy estimation(MEEE) criterion of filtering at receiver.Furthermore,the problem of state estimability of the stochastic system and the observability of the corresponding deterministic system are analyzed by using information theoretic method.Analysis and simulation results show that the estimation performance of Kalman filter is optimal under communication power constraint when this dimension reduction method is applied.
Keywords:communication constraint  power constraint  states-dimension reduction  state estimation error entropy  estimability
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