The problem of LQG optimal control via a limited capacity communication channel

被引:68
作者
Matveev, AS [1 ]
Savkin, AV
机构
[1] Univ New S Wales, Sch Elect Engn & Telecommun, Sydney, NSW 2052, Australia
[2] St Petersburg State Univ, Dept Math & Mech, St Petersburg 198904, Russia
基金
澳大利亚研究理事会;
关键词
networked control systems; LQG optimal control;
D O I
10.1016/j.sysconle.2004.02.021
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The paper addresses a LQG optimal control problem involving bit-rate communication capacity constraints. A discrete-time partially observed system perturbed by white noises is studied. Unlike the classic LQG control theory, the control signal must be first encoded, then transmitted to the actuators over a digital communication channel with a given bandwidth, and finally decoded. Both the control law and the algorithms of encoding and decoding should be designed to archive the best performance. The optimal control strategy is obtained. It is shown that where the estimator-coder separation principle holds, the controller-coder one fails to be true. (C) 2004 Elsevier B.V. All rights reserved.
引用
收藏
页码:51 / 64
页数:14
相关论文
共 50 条
  • [21] Channel modeling and LQG control in the presence of random delays and packet drops
    Xu, Jiapeng
    Gu, Guoxiang
    Tang, Yang
    Qian, Feng
    [J]. AUTOMATICA, 2022, 135
  • [22] Optimal LQG Control Under Delay-Dependent Costly Information
    Maity, Dipankar
    Mamduhi, Mohammad H.
    Hirche, Sandra
    Johansson, Karl Henrik
    Baras, John S.
    [J]. IEEE CONTROL SYSTEMS LETTERS, 2019, 3 (01): : 102 - 107
  • [23] Time-variant robust model predictive control under limited capacity communication constraints
    Savkovic, Borislav
    [J]. 2010 AMERICAN CONTROL CONFERENCE, 2010, : 3162 - 3167
  • [24] On Fault Detection of NCSs Subject to Limited Communication Capacity
    Li, Tao
    Zheng, Wei Xing
    [J]. PROCEEDINGS OF THE 31ST CHINESE CONTROL CONFERENCE, 2012, : 2765 - 2770
  • [25] LQG optimal control of discrete stochastic systems under parametric and noise uncertainties
    Hsiao, Feng-Hsiag
    Xu, Sheng-Dong
    Wu, Shih-Lin
    Lee, Gwo-Chuan
    [J]. JOURNAL OF THE FRANKLIN INSTITUTE-ENGINEERING AND APPLIED MATHEMATICS, 2006, 343 (03): : 279 - 294
  • [26] Quantitative measures of robustness for LQG optimal control systems including delayed perturbations
    Wu, HS
    [J]. SICE '96 - PROCEEDINGS OF THE 35TH SICE ANNUAL CONFERENCE: INTERNATIONAL SESSION PAPERS, 1996, : 1053 - 1058
  • [27] Jointly Optimal LQG Quantization and Control Policies for Multi-Dimensional Systems
    Yueksel, Serdar
    [J]. IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2014, 59 (06) : 1612 - 1617
  • [28] Observer-based controller design for linear systems with limited communication capacity via a descriptor augmentation method
    Liu, M.
    Ho, D. W. C.
    Niu, Y.
    [J]. IET CONTROL THEORY AND APPLICATIONS, 2012, 6 (03) : 437 - 447
  • [29] Stabilization for Networked Control Systems with Limited Communication
    Liu Yingying
    Chu Yunkai
    [J]. ADVANCED DESIGN AND MANUFACTURING TECHNOLOGY III, PTS 1-4, 2013, 397-400 : 1963 - +
  • [30] Stability of networked control systems with limited communication
    Yu, M
    Wang, L
    Chu, TG
    Xie, GM
    [J]. 2004 IEEE INTERNATIONAL CONFERENCE ON SYSTEMS, MAN & CYBERNETICS, VOLS 1-7, 2004, : 1723 - 1727