Queueing systems with feedback
I. Kopocińska, B. Kopociński (1971)
Applicationes Mathematicae
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I. Kopocińska, B. Kopociński (1971)
Applicationes Mathematicae
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B Kopociński (1963)
Applicationes Mathematicae
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Lee, Ho Woo, Ahn, Boo Yong (2000)
Mathematical Problems in Engineering
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Teresa Ryba (1973)
Applicationes Mathematicae
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(1966)
Applicationes Mathematicae
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C. Johnson (1976)
Publications mathématiques et informatique de Rennes
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Guisheng Zhai, Yuuki Matsumoto, Xinkai Chen, Joe Imae, Tomoaki Kobayashi (2005)
International Journal of Applied Mathematics and Computer Science
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We consider stabilizing a discrete-time LTI (linear time-invariant) system via state feedback where both the quantized state and control input signals are involved. The system under consideration is stabilizable and stabilizing state feedback has been designed without considering quantization, but the system's stability is not guaranteed due to the quantization effect. For this reason, we propose a hybrid quantized state feedback strategy asymptotically stabilizing the system, where...
B. Cottenceau, Mehdi Lhommeau, Laurent Hardouin, Jean-Louis Boimond (2003)
Kybernetika
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This paper deals with output feedback synthesis for Timed Event Graphs (TEG) in dioid algebra. The feedback synthesis is done in order to (1) stabilize a TEG without decreasing its original production rate, (2) optimize the initial marking of the feedback, (3) delay as much as possible the tokens input.
Březina, Jan
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Richards' equation is a widely used model of partially saturated flow in a porous medium. In order to obtain conservative velocity field several authors proposed to use mixed or mixed-hybrid schemes to solve the equation. In this paper, we shall analyze the mixed scheme on 1D domain and we show that it violates the discrete maximum principle which leads to catastrophic oscillations in the solution.
Chaabane, M., Tadeo, F., Mehdi, D., Souissi, M. (2011)
Mathematical Problems in Engineering
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