State estimation in discrete-time distributed parameter systems under incomplete priori information about the system
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State space approach to discrete linear control
Vladimír Kučera (1972)
Kybernetika
State space synthesis of discrete linear systems
Vladimír Strejc (1972)
Kybernetika
Strong -robustness of interval max-min matrices
Helena Myšková, Ján Plavka (2021)
Kybernetika
In max-min algebra the standard pair of operations plus and times is replaced by the pair of operations maximum and minimum, respectively. A max-min matrix is called strongly robust if the orbit reaches the greatest eigenvector with any starting vector. We study a special type of the strong robustness called the strong X-robustness, the case that a starting vector is limited by a lower bound vector and an upper bound vector. The equivalent condition for the strong X-robustness is introduced...
Structural stability of linear discrete systems via the exponential dichotomy
Jaroslav Kurzweil, Garyfalos Papaschinopoulos (1988)
Czechoslovak Mathematical Journal
Suboptimal regulation of a class of bilinear interconnected systems with finite-time sliding planning horizons.
de la Sen, M., Garrido, Aitor J., Soto, J.C., Barambones, O., Garrido, I. (2008)
Mathematical Problems in Engineering
Synchronization of discrete-time chaotic systems in bandlimited channels.
Eisencraft, Marcio, Fanganiello, Renato D., Baccala, Luiz A. (2009)
Mathematical Problems in Engineering
Synchronization of discrete-time complex networks with randomly occurring coupling and distributed time-varying delay.
Tang, Yang, Fang, Jian-An (2010)
Advances in Difference Equations [electronic only]
Synchronization of discrete-time stochastic neural networks with random delay.
Bao, Haibo, Cao, Jinde (2011)
Discrete Dynamics in Nature and Society
Systems with associative dynamics
Ronald Korin Pearson, Ülle Kotta, Sven Nōmm (2002)
Kybernetika
This paper introduces a class of nonlinear discrete-time dynamic models that generalize familiar linear model structures; our motivation is to explore the extent to which known results for the linear case do or do not extend to this nonlinear class. The results presented here are based on a complete characterization of the solution of the associative functional equation due to J. Aczel, leading to a class of invertible binary operators that includes addition, multiplication, and infinitely many...
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