Resilient Nonlinear Control for Attacked Cyber-Physical Systems

被引:20
|
作者
Pang, Yan [1 ]
Xia, Hao [2 ]
Grimble, Michael J. [3 ]
机构
[1] Dalian Univ Technol, State Key Lab Struct Anal Ind Equipment, Dalian 116023, Peoples R China
[2] Dalian Univ Technol, Sch Control Sci & Engn, Dalian 116023, Peoples R China
[3] Ind Syst & Control Ltd, Glasgow G2 1LU, Lanark, Scotland
基金
中国国家自然科学基金;
关键词
Delays; Out of order; Scheduling algorithms; Security; Delay effects; Control systems; Robustness; Cyber-physical systems (CPSs); delayed and out-of-order packets; nonlinear generalized minimum variance (NGMV) controller; worst-case estimation; STATE; TIME; TRACKING; UPDATE; DELAYS;
D O I
10.1109/TSMC.2018.2801868
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
In this paper, the problem of resilient nonlinear control for cyber-physical systems (CPSs) over attacked networks is studied. The motivation for this paper comes from growing applications that demand the secure control of CPSs in industry 4.0. The nonlinear physical system considered can be attacked by changing the temporal characteristics of the network, causing fixed time or time-varying delays and changing the orders of received packets. The systems under attack can be destabilized if the controller is not designed to be robust with an adversarial attack. In order to cope with nonlinearity of the physical system, a nonlinear generalized minimum variance controller and a modified Kalman estimator are derived. A worst-case controller is presented for fixed-time delay. In the situations of time-varying delays and out-of-order transmissions, an opportunistic estimator and a resilient controller are designed through an on-line algorithm in the sense that it is calculated by using the information in the received packets immediately. The ability to use the received information immediately leads to the improvement of the controller's performance. Simulation results are provided to show the applicability and performance of control law developed.
引用
收藏
页码:2129 / 2138
页数:10
相关论文
共 50 条
  • [1] Resilient Control in Cyber-Physical Systems
    Weerakkody, Sean
    Ozel, Omur
    Mo, Yilin
    Sinopoli, Bruno
    [J]. FOUNDATIONS AND TRENDS IN SYSTEMS AND CONTROL, 2019, 7 (1-2): : 1 - 252
  • [2] Distributed Fusion Estimation for Nonlinear Cyber-Physical Systems With Attacked Control Signals
    Shen, Jiahui
    Weng, Pindi
    Shen, Ying
    Chen, Bo
    Yu, Li
    [J]. IEEE SYSTEMS JOURNAL, 2023, 17 (01): : 1216 - 1223
  • [3] Resilient Control and Safety for Cyber-Physical Systems
    Lukina, Anna
    Grosu, Radu
    Tiwari, Ashish
    Smolka, Scott A.
    Yang, Junxing
    Esterle, Lukas
    [J]. 2018 IEEE 3RD WORKSHOP ON MONITORING AND TESTING OF CYBER-PHYSICAL SYSTEMS (MT-CPS 2018), 2018, : 16 - 17
  • [4] Resilient interconnection in cyber-physical control systems
    Alcaraz, Cristina
    Lopez, Javier
    Choo, Kim-Kwang Raymond
    [J]. COMPUTERS & SECURITY, 2017, 71 : 2 - 14
  • [5] Towards Resilient Cyber-Physical Control Systems
    Salles-Loustau, Gabriel
    Zonouz, Saman
    [J]. 2015 IEEE GLOBAL CONFERENCE ON SIGNAL AND INFORMATION PROCESSING (GLOBALSIP), 2015, : 662 - 666
  • [6] Resilient Cumulant Game Control for Cyber-Physical Systems
    Aduba, Chukwuemeka
    Won, Chang-Hee
    [J]. 2015 RESILIENCE WEEK (RSW), 2015, : 80 - 85
  • [7] Resilient adaptive quantized control for nonlinear cyber-physical systems under deception attacks
    Jia, Xianglei
    Fu, Kaicheng
    Xiang, Chengdi
    Li, Jianning
    [J]. NONLINEAR DYNAMICS, 2024, : 1301 - 1314
  • [8] Engineering Resilient Cyber-Physical Systems
    Overbye, Thomas J.
    [J]. 2012 IEEE POWER AND ENERGY SOCIETY GENERAL MEETING, 2012,
  • [9] Resilient Control for Cyber-Physical Systems Subject to Replay Attacks
    Franze, Giuseppe
    Tedesco, Francesco
    Lucia, Walter
    [J]. IEEE CONTROL SYSTEMS LETTERS, 2019, 3 (04): : 984 - 989
  • [10] Switched-Based Resilient Control of Cyber-Physical Systems
    Segovia-Ferreira, Mariana
    Rubio-Hernan, Jose
    Cavalli, Rosa
    Garcia-Alfaro, Joaquin
    [J]. IEEE ACCESS, 2020, 8 : 212194 - 212208