Iterative distributed moving horizon estimation of linear systems with penalties on both system disturbances and noise

被引:7
作者
Li, Xiaojie [1 ]
Bo, Song [2 ]
Qin, Yan [3 ]
Yin, Xunyuan [1 ]
机构
[1] Nanyang Technol Univ, Sch Chem Chem Engn & Biotechnol, 62 Nanyang Dr, Singapore 637459, Singapore
[2] Univ Alberta, Dept Chem & Mat Engn, Edmonton, AB T6G 1H9, Canada
[3] Nanyang Technol Univ, Sch Elect & Elect Engn, 50 Nanyang Ave, Singapore 639798, Singapore
关键词
Distributed state estimation; Partition-based framework; Moving horizon estimation (MHE); Iterative evaluation; MODEL-PREDICTIVE CONTROL; STATE ESTIMATION; NONLINEAR-SYSTEMS; KALMAN FILTER; CONSENSUS; STABILITY;
D O I
10.1016/j.cherd.2023.05.020
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
In this paper, partition-based distributed state estimation of general linear systems is considered. A distributed moving horizon state estimation scheme is developed via decomposing the entire system model into subsystem models and partitioning the global objective function of centralized moving horizon estimation (MHE) into local objective functions. The subsystem estimators of the distributed scheme that are required to be executed iteratively within each sampling period are designed based on MHE. Two distributed MHE algorithms are proposed to handle the unconstrained case and the case when hard constraints on states and disturbances, respectively. Sufficient conditions on the convergence of the estimates and the stability of the estimation error dynamics for the entire system are derived for both cases. A benchmark reactor-separator process example is introduced to illustrate the proposed distributed state estimation approach. & COPY; 2023 Institution of Chemical Engineers. Published by Elsevier Ltd. All rights reserved.
引用
收藏
页码:878 / 893
页数:16
相关论文
共 50 条
  • [31] Robust stability of moving horizon estimation for non-linear systems with bounded disturbances using adaptive arrival cost
    Deniz, Nestor
    Murillo, Marina
    Sanchez, Guido
    Giovanini, Leonardo
    IET CONTROL THEORY AND APPLICATIONS, 2020, 14 (18) : 2879 - 2888
  • [32] Moving horizon state estimation for discrete-time linear systems with binary sensors
    Battistelli, Giorgio
    Chisci, Luigi
    Gherardini, Stefano
    2015 54TH IEEE CONFERENCE ON DECISION AND CONTROL (CDC), 2015, : 2414 - 2419
  • [33] Consensus-based distributed moving horizon estimation with constraints
    Huang, Zenghong
    Chen, Zijie
    Liu, Chang
    Xu, Yong
    Shi, Peng
    INFORMATION SCIENCES, 2023, 637
  • [34] Set-membership-based distributed moving horizon estimation of large-scale systems
    Segovia, Pablo
    Puig, Vicenc
    Duviella, Eric
    ISA TRANSACTIONS, 2022, 128 : 402 - 413
  • [35] Distributed moving horizon consensus estimation of full-car active-suspension systems
    Song X.-L.
    Zhou W.-L.
    Xu C.-H.
    He D.-F.
    Kongzhi Lilun Yu Yingyong/Control Theory and Applications, 2023, 40 (08): : 1488 - 1496
  • [36] Distributed robust moving horizon estimation for multisensor systems with stochastic and norm-bounded uncertainties
    Afshari, Melika
    Rahmani, Mehdi
    INTERNATIONAL JOURNAL OF ADAPTIVE CONTROL AND SIGNAL PROCESSING, 2023, 37 (07) : 1893 - 1919
  • [37] Distributed Moving Horizon Estimation Subject to Communication Delays and Losses
    Zeng, Jing
    Liu, Jinfeng
    2015 AMERICAN CONTROL CONFERENCE (ACC), 2015, : 5533 - 5538
  • [38] A New Approach to State Estimation for Uncertain Linear Systems in a Moving Horizon Estimation Setting
    J.Garcia-Tirado
    H.Botero
    F.Angulo
    International Journal of Automation and Computing, 2016, 13 (06) : 653 - 664
  • [39] A new approach to state estimation for uncertain linear systems in a moving horizon estimation setting
    Garcia-Tirado J.
    Botero H.
    Angulo F.
    International Journal of Automation and Computing, 2016, 13 (6) : 653 - 664
  • [40] Proximity Moving Horizon Estimation for Discrete-Time Nonlinear Systems
    Gharbi, Meriem
    Bayer, Fabia
    Ebenbauer, Christian
    IEEE CONTROL SYSTEMS LETTERS, 2021, 5 (06): : 2090 - 2095