Event-driven actuators: To zero or to hold?

International Journal of Robust and Nonlinear Control

Volumn 24, Issue 17, 2014, Pages 2761-2773

  Guo, Ge ^a   Lu, Zibao ^a   Shi, Peng ^b,c  

^a DALIAN MARITIME UNIVERSITY   (China)

^b VICTORIA UNIVERSITY   (Australia)

^c UNIVERSITY OF ADELAIDE   (Australia)

Author keywords

Actuator assignment; Event driven; Markov chain; Mean square stability

Indexed keywords

ACTUATORS; MARKOV CHAINS; SYSTEM STABILITY; CHAINS; MARKOV PROCESSES;

CONTROL SIGNAL; EVENT-DRIVEN; LINEAR DISCRETE SYSTEMS; MEAN SQUARE STABILITY; NUMBER OF ACTUATORS; STABILITY CONDITION; ZERO CONTROL; ZERO ORDER HOLDS; BETTER PERFORMANCE;

NETWORKED CONTROL SYSTEMS;

EID: 84912063268     PISSN: 10498923     EISSN: 10991239     Source Type: Journal    
DOI: 10.1002/rnc.3023     Document Type: Article

References (18)

1. Brockett RW. Stabilization of motor networks. Proceedings of the IEEE Conference on Decision and Control, New Orleans, LA, 1995;1484-1488.
2. Savkin A, Evans R, Shafidas E. The problem of optimal robust sensor scheduling. Proceedings of the IEEE Conference on Decision and Control, Sydney, Australia, 2000;3791-3796.
3. Rehbinder H, Sanfridson M. Scheduling of a limited communication channel for optimal control. Automatica 2004;40(3):491-500.
4. Zhang L, Hristu-Varsakelis D. Communication and control co-design for networked control systems. Automatica 2006;42(5):953-958.
5. Guo G. A switching system approach to sensor and actuator assignment for stabilization via limited multi-packet transmitting channels. International Journal of Control 2011;84(1):78-93.
6. Guo G. Linear systems with medium-access constraint and Markov actuator assignment. IEEE Transactions on Circuits and Systems-I 2010;57(11):2999-3010.
7. Guo G, Lu ZB, Han QL. Control with Markov sensors/actuators assignment. IEEE Transactions on Automatic Control 2012;57(7):1799-1804.
8. Wong WS. New protocol sequences for random-access channels without feedback. IEEE Transactions on Information Theory 2007;53(6):2060-2071.
9. You K, Xie L. Minimum data rate for mean square stabilizability of linear systems with Markovian packet losses. IEEE Transactions on Automatic Control 2011;56(4):772-785.
10. Yang R, Shi P, Liu G, Gao H. Network-based feedback control for systems with mixed delays based on quantization and dropout compensation. Automatica 2011;47(2):2805-2809.
11. Schenato L. To zero or to hold control inputs with lossy links? IEEE Transactions on Automatic Control 2009;54(5):1093-1099.
12. Hristu-Varsakelis D. Short-period communication and the role of zero-order holding in networked control systems. IEEE Transactions on Automatic Control 2008;53(5):1285-1290.
13. Nilsson J, Bernhardsson B. LQG control over a Markov communication network. Proceedings of the IEEE Conference on Decision and Control, San Diego, CA, 1997;4586-4591.
14. Bolzern P, Colaneri P, De Nicolao G. Markov jump linear systems with switching transition rates: mean square stability with dwell-time. Automatica 2010;46(6):1081-1088.
15. Brewer J. Kronecker products and matrix calculus in system theory. IEEE Transactions on Circuits and Systems 1978;22(9):772-781.
16. Taylor AE, Lay DC. Introduction to Functional Analysis. Wiley: New York, 1980.
17. Lu Z, Guo G. Control with sensors/actuators assigned by Markov chains: transition rates partially unknown. IET Control Theory and Applications accepted for publication.
18. Shi P, Boukas EK, Agarwal R. Control of Markovian jump discrete-time systems with norm bounded uncertainty and unknown delay. IEEE Transactions on Automatic Control 1999;44(11):2139-2144.