Integrated communication and control systems with occasional information feedback

Cybernetics and Systems

Volumn 39, Issue 8, 2008, Pages 843-873

  Guo, Ge ^a,b  

^a DALIAN MARITIME UNIVERSITY   (China)

^b Dalian MaritimeUniversity   (China)

Author keywords

Communication network; Data rate; Discrete time systems; Set stabilizability

Indexed keywords

CONTINUOUS TIME SYSTEMS; DIGITAL CONTROL SYSTEMS; DISCRETE TIME CONTROL SYSTEMS; FEEDBACK; TELECOMMUNICATION NETWORKS; TIME VARYING NETWORKS;

COMMUNICATION CHANNELS; COMMUNICATION DATUMS; COMMUNICATION NETWORK; CONTROL PRECISIONS; DATA RATE; DATA RATES; DISCRETE-TIME SYSTEMS; FINITE TIMES; INFORMATION FEEDBACKS; INTEGRATED COMMUNICATION AND CONTROL SYSTEMS; LIMITED DATUMS; LYAPUNOV; NETWORK-INDUCED DELAYS; NEW CONCEPTS; QUANTIZATION LEVELS; REMOTE CONTROLLERS; SET-STABILIZABILITY; STABILIZABILITY; STABILIZABILITY CONDITIONS; TIME VARYING;

CONTROL SYSTEMS;

EID: 56049117992     PISSN: 01969722     EISSN: 10876553     Source Type: Journal    
DOI: 10.1080/01969720802435941     Document Type: Article

References (27)

1. Branicky, M. S., Phillips, S.-M., and Zhang, W. 2002, Scheduling and feedback codesign for networked control systems. Proc. IEEE CDC. Vol. 1, pages 1211-1217.
2. Butman, S. 1969. A general formulation of linear feedback communication systems with solutions. IEEE Trans. Inform. Theory IT-15: 392-400.
3. Butman, S. 1976. Linear feedback rate bounds for regressive channels. IEEE Trans. Inform. Theory IT-22: 363-366.
4. Chan, H. and Ozguner, U. 1995. Closed-loop control of systems over a communications network with queues. Int. J. Control 62(3): 493-510.
5. Cover, T. and Pombra, S. 2004. Gaussian feedback capacity. IEEE Trans. Inform. Theory 35: 37-43.
6. Elia, N. 2004. When Bode meets Shannon: Control-oriented feedback communication schemes. IEEE Trans. Autom. Control 49(9): 1477-1488.
7. Gabor, G. and Gyorfi, Z. 1986. Recurcive source coding. New York: Springer-Verlag.
8. Guo, G. Networked control by switching between open and closed loop. International Journal of Systems Sciences (appear in 2008).
9. Guo, G. Observability and controllability of systems with limited data rate", IEEE Trans. Autom. Control. International Journal of Systems Sciences. Details of the publication information are: ISSN 0020-7721 print/ISSN 1464-5319 online C 2008 Taylor & Francis DOI: 10.1080/00207720802435655 http://www.informaworld.com
10. Halevi, Y. and Ray, A. 1988. Integrated communication and control systems: Part I-analysis. ASME Journal of Dynamic Systems, Measurement, and Control 110(4): 367-373.
11. Hong, S.-H. 1995. Scheduling algorithm of data sampling times in the integrated communication and control systems. IEEE Trans. Control Syst. Tech 3(2): 225-230.
12. Hu, S. and Zhu, Q. 2003. Stochastic optimal control and analysis of stability of networked control systems with long delay. Automatica 39(11): 1877-1884.
13. Kim, D.-S., Lee, Y.-S. et al., 2003. Maximum allowable delay bounds of networked control systems. Control Engineering Practice 11(11): 1301-1313.
14. Kramer, G. 2002. Feedback strategies for white Gaussian interference networks. IEEE Trans. Inform. Theory 18: 1423-1438.
15. Ling, Q. and Lemmon, M.-D. 2005. Stability of quantized control systems under dynamic bit assignment. IEEE Trans. Autom. Control 50(5): 934-940.
16. Liu, X. and Wong, W.-S. 1997. Controllability of linear feedback control systems with communication constraints. Proc. Conference on Decision and Control, San Diego, CA, Vol. 1, pages 60-65.
17. Montestruque, L.-A. and Antsaklis, P. 2003. On the model-based control of networked systems. Automatica 39(9): 1837-1843.
18. Montestruque, L.-A. and Antsaklis, P. 2004. Stability of model-based networked control systems with time-varying transmission times. IEEE Trans. Autom. Control, 49(9): 1562-1572, Sept. 2004.
19. Ozarow, L.-H. and Leung, C.-S. An achievable region and an outer bound for the Gaussian broadcast channel with feedback. IEEE Tram. Inform IT-30: 667-671.
20. Ozarow, L.-H. 1984. The capacity of the white noise Gaussian multiple-access channels with feedback. IEEE Trans. Inform. Theory 30: 623-629.
21. Pombra, S. and Cover, T. 1994. TNon-white Gaussian multiple access channel with feedback. IEEE Tram. Inform. Theory 40: 885-892.
22. Schalkwijk, J.-P. and Kailath, T. 1966. A coding scheme for additive noise channels with feedback-I: No bandwidth constraint. IEEE Trans. Inform. Theory IT-12: 172-18. vSchalkwijk, J.-P. 1966. A coding scheme for additive noise channels with feedback-II: Bandlimited signals. IEEE Trans. Inform. Theory IT-12: 183-189.
23. Tatikonda, S. and Mitter, S. 2004. Control under communication constraints," IEEE Trans. Autom. Control 49(7): 1056-1068.
24. Tatikonda, S. and Mitter, S. 2004. Control over noisy channels. IEEE Trans. Autom. Control 49(8): 1196-1201.
25. Wong, W.-S. and Brockett, R. W. 1997. Systems with finite communication bandwidth constraints-I: State estimation problems. IEEE Trans. Autom. Control 42(8): 1294-1299.
26. Wong, W.-S. and Brockett, R. W. 1999. Systems with finite communication bandwidth constraints-II: "Stabilization with limited information feedback," IEEE Tram. Autom. Control 44(4): 1049-1053.
27. Zhivoglyadov, P.-V. and Middleton, R. H. 2003. Networked control design for linear systems. Automatica 39(4): 743-750.