Skip to main content
Have a personal or library account? Click to login
Decentralized design of interconnected H∞ feedback control systems with quantized signals Cover

Decentralized design of interconnected H∞ feedback control systems with quantized signals

International Journal of Applied Mathematics and Computer Science
Volume 23 (2013): Issue 2 (June 2013)
By: ,   and    
Open Access
|Jun 2013
References

References

  1. Brockett, R.W. and Liberzon, D. (2000). Quantized feedback stabilization of linear systems,(7): 1279-1289.
    Open DOISearch in Google Scholar
  2. Bushnell, L.G. (2001). Special section on networks & control,(1): 22-99.
    Open DOISearch in Google Scholar
  3. Chen, N., Shen, X. and Gui, W. (2011a). Decentralized Hquantized dynamic output feedback control for uncertain interconnected networked systems,, pp. 131-136.
    Search in Google Scholar
  4. Chen, W., Khan, A.Q., Abid, M. and Ding, S.X. (2011b).v Integrated design of observer based fault detection for a class of uncertain nonlinear systems,(3): 423-430, DOI: 10.2478/v10006-011-0031-0.
    Open DOISearch in Google Scholar
  5. Delchamps, D.F. (1990). Stabilizing a linear system with quantized state feedback,(8): 916-924.
    Open DOISearch in Google Scholar
  6. Ikeda, M., Zhai, G. and Fujisaki, Y. (1996). Decentralized Hcontrol for large-scale systems: A matrix inequality approach using a homotopy method,, pp. 1-6.
    Search in Google Scholar
  7. Ishii, H. and Francis, B. (2002)., Springer, Berlin.
    Search in Google Scholar
  8. Iwasaki, T., Skelton, R.E. and Grigoriadis, K.M. (1998)., Taylor & Francis, London.
    Search in Google Scholar
  9. Liberzon, D. (2000). Nonlinear stabilization by hybrid quantized feedback,, pp. 243-257.
    Search in Google Scholar
  10. Liberzon, D. (2003). Hybrid feedback stabilization of systems with quantized signals,(9): 1543-1554.
    Open DOISearch in Google Scholar
  11. Ling, Q. and Lemmon, M.D. (2010). A necessary and sufficient feedback dropout condition to stabilize quantized linear control systems with bounded noise,(11): 2590-2596.
    Open DOISearch in Google Scholar
  12. Morawski, M. and Zaj ˛ aczkowski, A.M. (2010). Approach to the design of robust networked control systems,(4): 689-698, DOI: 10.2478/v10006-010-0052-0.
    Open DOISearch in Google Scholar
  13. Murao, S., Zhai, G., Ikeda, M. and Tamaoki, K. (2002). Decentralized Hcontroller design: An LMI approach,, pp. 2734-2739.
    Search in Google Scholar
  14. Tatikonda, S. and Mitter, S. (2004). Control under communication constraints,(7): 1056-1068.
    Open DOISearch in Google Scholar
  15. Zhai, G., Chen, N. and Gui, W. (2010). Quantizer design for interconnected feedback control systems,(1): 93-98.
    Open DOISearch in Google Scholar
  16. Zhai, G., Ikeda, M. and Fujisaki, Y. (2001). Decentralized Hcontroller design: A matrix inequality approach using a homotopy method,(4): 565-572.
    Open DOISearch in Google Scholar
  17. Zhai, G., Matsumoto, Y., Chen, X. and Mi, Y. (2004). Hybrid stabilization of linear time-invariant systems with two quantizers,, pp. 305-309.
    Search in Google Scholar
  18. Zhai, G., Mi, Y., Imae, J. and Kobayashi, T. (2005). Design of Hfeedback control systems with quantized signals,, Fr-M17-TO/1.
    Open DOISearch in Google Scholar
DOI: https://doi.org/10.2478/amcs-2013-0024 | Journal eISSN: 2083-8492 | Journal ISSN: 1641-876X
Journal RSS Feed
Language: English
Page range: 317 - 325
Published on: Jun 28, 2013
Published by: University of Zielona Góra
In partnership with: Paradigm Publishing Services
Publication frequency: 4 issues per year
Keywords:
interconnected systems,
decentralized H∞ control,
dynamic output feedback,
quantizer,
quantization,
matrix inequality,
LMI
Related subjects:
Mathematics,
Applied mathematics

© 2013 Guisheng Zhai, Ning Chen, Weihua Gui, published by University of Zielona Góra
This work is licensed under the Creative Commons License.

Volume 23 (2013): Issue 2 (June 2013)
Previous article
Next article