INFORMAZIONI SU QUESTO ARTICOLO

Cita

Bose, N.K. (1982). Applied Multidimensional System Theory, Van Nostrand Reinhold Co, New York, NY.Search in Google Scholar

Bose, N. K, Buchberger, B. and Guiver, J.P. (2003). Multidimensional Systems Theory and Applications, Kluwer Academic Publishers, Dordrecht.Search in Google Scholar

Busłowicz, M. (2006), Stability of positive linear discrete-time systems with unit delay with canonical forms of state matrices, Proceedings of 12-th IEEE International Conference on Methods and Models in Automation and Robotics, Międzyzdroje, Poland.Search in Google Scholar

Farina, L. and Rinaldi, S. (2000). Positive Linear Systems Theory and Applications, Wiley, New York, NY.10.1002/9781118033029Search in Google Scholar

Fornasini, E. and Marchesini, G. (1976) State-space realization theory of two-dimensional filters, IEEE Transactions on Automatic Control 21(4): 481-491.10.1109/TAC.1976.1101305Search in Google Scholar

Fornasini, E. and Marchesini, G. (1978). Double indexed dynamical systems, Mathematical Systems Theory 12: 59-72.10.1007/BF01776566Search in Google Scholar

Gałkowski, K. (2001). State Space Realizations of Linear 2D Systems with Extensions to the General nD (n > 2) Case, Springer, London.Search in Google Scholar

Kaczorek, T. (1985). Two-Dimensional Linear Systems, Springer, Berlin.10.1007/BFb0005617Search in Google Scholar

Kaczorek, T. (1996). Reachability and controllability of non-negative 2D Roesser type models, Bulletin of the Polish Academy of Sciences: Technical Sciences 44(4): 405-410.Search in Google Scholar

Kaczorek, T. (1998). Vectors and Matrices in Automation and Electrotechnics, Wydawnictwo Naukowo-Techniczne, Warsaw (in Polish).Search in Google Scholar

Kaczorek, T. (2001). Positive 1D and 2D Systems, Springer-Verlag, London.10.1007/978-1-4471-0221-2Search in Google Scholar

Kaczorek, T. (2003). Realizations problem for positive discretetime systems with delays, Systems Science 29(1): 15-29.Search in Google Scholar

Kaczorek, T. (2004). Realization problem for positive 2D systems with delays, Machine Intelligence and Robotic Control 6(2): 61-68.Search in Google Scholar

Kaczorek, T. (2005). Reachability and minimum energy control of positive 2D systems with delays, Control and Cybernetics 34(2): 411-423.Search in Google Scholar

Kaczorek, T. (2006a). Minimal positive realizations for discretetime systems with state time-delays, The International Journal for Computation and Mathematics in Electrical and Electronic Engineering, COMPEL 25(4): 812-826.10.1108/03321640610684015Search in Google Scholar

Kaczorek, T. (2007b). Positive 2D systems with delays, Proceedings of the 12-th IEEE\IFAC International Conference on Methods in Automation and Robotics, Międzyzdroje, Poland.Search in Google Scholar

Kaczorek, T. (2007). Positive discrete-time linear Lyapunov systems, Proceedings of the 15-th Mediterranean Conference of Control and Automation, MED, Athens, Greece.Search in Google Scholar

Kaczorek, T. (2008a). Asymptotic stability of positive 2D linear systems, Proceedings of the 13-th Scientific Conference on Computer Applications in Electrical Engineering, Poznań, Poland.Search in Google Scholar

Kaczorek, T. (2008b). LMI approach to stability of 2D positive systems, Multidimensional Systems and Signal Processing, (in press).10.1007/s11045-008-0050-7Search in Google Scholar

Kaczorek, T. (2008c). Asymptotic stability of positive 2D linear systems with delays, Lecture Notes in Electrical Engineering: Numerical Linear Algebra in Signals, Systems and Control, Springer-Verlag.10.1109/NDS.2009.5196162Search in Google Scholar

Kaczorek, T. and Przyborowski, P. (2007a). Positive continuoustime linear Lyapunov systems, Proceedings of the International Conference on Computer as a Tool, EUROCON 2007, Warsaw, Poland, pp. 731-737.10.1109/EURCON.2007.4400242Search in Google Scholar

Kaczorek, T. and Przyborowski, P. (2007b). Positive continuoustime linear time-varying Lyapunov systems, Proceedings of the 16-th International Conference on Systems Science, Wrocław, Poland, Vol. I, pp. 140-149.10.1109/EURCON.2007.4400242Search in Google Scholar

Kaczorek, T. and Przyborowski, P. (2007c). Continuoustime linear Lyapunov cone-systems, Proceedings of the 13-th IEEE IFAC International Conference on Methods and Models in Automation and Robotics, Szczecin, Poland, pp. 225-229.10.5772/6103Search in Google Scholar

Kaczorek, T. and Przyborowski, P. (2007d). Positive discretetime linear Lyapunov systems with delays, Przegląd Elektrotechniczny (2): 12-15.10.1109/EURCON.2007.4400242Search in Google Scholar

Kaczorek, T. and Przyborowski, P. (2007e). Positive linear Lyapunov systems, FNA-ANS International Journal—Problems of Nonlinear Analysis in Engineering Systems 13(2): 35-60.Search in Google Scholar

Kaczorek, T. and Przyborowski, P. (2008). Reachability, controllability to zero and observability of the positive discretetime Lyapunov systems, Control and Cybernetics Journal, (submitted).Search in Google Scholar

Klamka, J. (1991). Controllability of Dynamical Systems, Kluwer, Dordrecht.Search in Google Scholar

Klamka, J. (1996a). Controllability of 2-D systems, Proceedings of the 3-rd Conference on Methods and Models in Automation and Robotics, Międzyzdroje, Poland, pp. 207-212.Search in Google Scholar

Klamka, J. (1996b). Controllability and minimum energy control of 2-D linear systems, Proceedings of the International Conference on Circuits Systems and Computers, Athens, Greece, Vol. 1, pp. 45-50.Search in Google Scholar

Klamka, J. (1997a). Controllability of infinite-dimensional 2-D linear systems, Advances in Systems Science and Applications 1(1): 537-543.Search in Google Scholar

Klamka, J. (1997b). Controllability of nonlinear 2-D systems, Nonlinear Analysis, Theory, Methods and Applications 30(5): 2963-2968.10.1016/S0362-546X(97)00465-3Search in Google Scholar

Klamka, J. (1997c). Controllability of 2-D systems systems: A survey, Applied Mathematics and Computer Science 7(4): 101-120.Search in Google Scholar

Klamka, J. (1997d). Controllability and minimum energy control of 2-D linear systems, Proceedings of the American Control Conference ACC'97, Albuquerque, NM, USA, Vol. 5, pp. 3141-3143.10.1109/ACC.1997.612037Search in Google Scholar

Klamka, J. (1998a). Constrained controllability of positive 2-D systems, Bulletin of the Polish Academy of Sciences: Technical Sciences 46(1): 95-104.Search in Google Scholar

Klamka, J. (1998b). Constrained controllability of 2-D systems, Proceedings of the Symposium on Modelling Analysis and Control, Hammamet, Tunisia.Search in Google Scholar

Klamka, J. (1998c). Constrained controllability of linear positive 2-D systems, Proceedings of the 9-th Symposium on Systems, Modelling, Control, SMC-9, Zakopane, Poland.Search in Google Scholar

Klamka, J. (1999a). Local controllability of 2-D nonlinear systems, Bulletin of the Polish Academy of Sciences: Technical Sciences 47(2): 153-161.Search in Google Scholar

Klamka, J. (1999b). Controllability of 2-D linear systems, in P.M. Frank (Ed.), Advances in Control. Highlights of ECC'99, Springer, Berlin, pp. 319-326.10.1007/978-1-4471-0853-5_15Search in Google Scholar

Klamka, J. (1999c). Controllability of 2-D nonlinear systems, Proceedings of the European Control Conference, Karlsruhe, Germany, pp. 1121-1127.10.23919/ECC.1999.7100091Search in Google Scholar

Klamka, J. (2002). Positive controllability of positive dynamical systems, Proceedings of the American Control Conference, Anchorage, AK, USA, (on CD-ROM).10.1109/ACC.2002.1025385Search in Google Scholar

Klamka, J. (2005). Approximate constrained controllability of mechanical systems, Journal of Theoretical and Applied Mechanics 43(3): 539-554.Search in Google Scholar

Kurek, J. (1985). The general state-space model for a two-dimensional linear digital systems, IEEE Transactions on Automatic Control 30(6): 600-602.10.1109/TAC.1985.1103998Search in Google Scholar

Murty, M.S.N. and Apparao, B.V. (2005). Controllability and observability of Lyapunov systems, Ranchi University Mathematical Journal 32: 55-65.Search in Google Scholar

Przyborowski, P. (2008a). Positive fractional discrete-time Lyapunov systems, Archives of Control Sciences 18(LIV)(1): 5-18.Search in Google Scholar

Przyborowski, P. (2008b). Fractional discrete-time Lyapunov cone-systems, Przegląd Elektrotechniczny (5): 47-52.10.5772/6103Search in Google Scholar

Przyborowski, P. and Kaczorek, T. (2008). Linear Lyapunov cone-systems, in J.M. Ramos Arreguin (Ed.), Automation and Robotics—New Challenges, I-Tech Education and Publishing, Vienna, (in press).10.5772/6103Search in Google Scholar

Roesser, R.P. (1975). A discrete state-space model for linear image processing, IEEE Transactions on Automatic Control 20(1): 1-10.10.1109/TAC.1975.1100844Search in Google Scholar

Twardy, M. (2007). An LMI approach to checking stability of 2D positive system, Bulletin of the Polish Academy of Sciences: Technical Sciences 54(4): 385-395Search in Google Scholar

Valcher, M.E. (1997). On the internal stability and asymptotic behavior of 2D positive systems, IEEE Transactions On Circuits and Systems—I 44(7): 602-613.10.1109/81.596941Search in Google Scholar

ISSN:
1641-876X
Lingua:
Inglese
Frequenza di pubblicazione:
4 volte all'anno
Argomenti della rivista:
Mathematics, Applied Mathematics