Computer methods for stability analysis of the Roesser type model of 2D continuous-discrete linear systems
By: Mikołaj Busłowicz and Andrzej Ruszewski
Open Access
|Jun 2012References
- Bistritz, Y. (2003). A stability test for continuous-discrete bivariate polynomials,, Vol. 3, pp. 682-685.
- Bistritz, Y. (2004). Immittance and telepolation-based procedures to test stability of continuous-discrete bivariate polynomials,, Vol. 3, pp. 293-296.
- Busłowicz, M. (1997)., Technical University of Białystok, Białystok, (in Polish).
- Busłowicz, M. (2010a). Robust stability of the new general 2D model of a class of continuous-discrete linear systems,(4): 561-565.
- Busłowicz, M. (2010b). Stability and robust stability conditions for general model of scalar continuous-discrete linear systems,(2): 133-135.
- Busłowicz, M. (2011a). Computational methods for investigation of stability of models of 2D continuous-discrete linear systems,(1): 3-7.
- Busłowicz, M. (2011b). Improved stability and robust stability conditions for general model of scalar continuous-discrete linear systems,(2): 188-189.
- Busłowicz, M. and Ruszewski, A. (2011). Stability investigation of continuous-discrete linear systems,(2): 566-575, (on CD-ROM, in Polish).
- Dymkov, M. (2005)., BGEU Press, Minsk, (in Russian).
- Dymkov, M., Gaishun, I., Rogers, E., Gałkowski, K. and Owens, D. H. (2004). Control theory for a class of 2D continuousdiscrete linear systems,(9): 847-860.
- Dymkov M., Rogers E., Dymkou S., Gałkowski, K. and Owens D. H. (2003). Delay system approach to linear differential repetitive processes,, (CD-ROM).
- Gałkowski, K., Rogers, E., Paszke, W. and Owens, D. H. (2003). Linear repetitive process control theory applied to a physical example,(1): 87-99.
- Guiver, J. P. and Bose, N. K. (1981). On test for zero-sets of multivariate polynomials in noncompact polynomials,(4): 467-469.
- Hespanha, J. (2004). Stochastic hybrid systems: Application to communication networks,, Department of Electrical and Computer Engineering, University of California, Santa Barbara, CA.
- Johanson, K., Lygeros, J. and Sastry, S. (2004). Modelling hybrid systems,H. Unbehauen (Ed.),, EOLSS, Berlin.
- Kaczorek, T. (1998)., WNT, Warsaw, p. 70, (in Polish).
- Kaczorek, T. (2002)., Springer-Verlag, London.
- Kaczorek, T. (2007). Positive 2D hybrid linear systems,(4): 351-358.
- Kaczorek, T. (2008a). Positive fractional 2D hybrid linear systems,(3): 273-277.
- Kaczorek, T. (2008b). Realization problem for positive 2D hybrid systems,(3): 613-623.
- Kaczorek, T. (2011)., Lecture Notes in Control and Information Sciences, Vol. 411, Springer-Verlag, Berlin.
- Kaczorek, T., Marchenko, V. and Sajewski, Ł. (2008). Solvability of 2D hybrid linear systems—Comparison of the different methods,(2): 59-66.
- Keel, L. H. and Bhattacharyya, S. P. (2000). A generalization of Mikhailov's criterion with applications,, Vol. 6, pp. 4311-4315.
- Liberzon, D. (2003)., Birkhauser, Boston, MA.
- Sajewski, Ł. (2009). Solution of 2D singular hybrid linear systems,(7/8): 1079-1092.
- Marchenko V. M. and Loiseau J. J. (2009). On the stability of hybrid difference-differential systems,(5), 743-756.
- Rogers, E., Gałkowski, K. and Owens, D. H. (2007)., Lecture Notes in Control and Information Sciences, Vol. 349, Springer-Verlag, Berlin.
- Xiao, Y. (2001). Stability test for 2-D continuous-discrete systems., Vol. 4, pp. 3649-3654.
Language: English
Page range: 401 - 408
Published on: Jun 28, 2012
Published by: University of Zielona Góra
In partnership with: Paradigm Publishing Services
Publication frequency: 4 issues per year
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© 2012 Mikołaj Busłowicz, Andrzej Ruszewski, published by University of Zielona Góra
This work is licensed under the Creative Commons License.