Results 241 to 250 of about 1,170,217 (311)
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Consistent stabilizability of switched Boolean networks
Neural Networks, 2013This paper investigates the consistent stabilizability of switched Boolean networks (SBNs) by using the semi-tensor product method, and presents a number of new results. First, an algebraic expression of SBNs is obtained by the semi-tensor product, based on which the consistent stabilizability is then studied for SBNs and some necessary and sufficient ...
Li, Haitao, Wang, Yuzhen
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Minimality, stabilizability and strong stabilizability of uncertain plants
[Proceedings] 1992 IEEE International Symposium on Circuits and Systems, 1993Summary: This paper considers a set of uncertain transfer functions whose numerator and denominators belong to independent polytopes. It shows that i) the members of this set are free from pole-zero cancellations iff all the ratios of numerator edges and denominator edges are free from pole- zero cancellations and the numerator and denominator corners ...
Chockalingam, Ganapathy, Dasgupta, Soura
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Stabilizability of Time-Varying Switched Systems Based on Piecewise Continuous Scalar Functions
IEEE Transactions on Automatic Control, 2019Inspired by the idea of multiple Lyapunov functions ($\mathtt {MLFs}$), we use piecewise continuous scalar functions to investigate the stabilizability of time-varying switched systems. Starting with time-varying switched linear systems, we first combine
Junjie Lu, Z. She, Weijie Feng, S. Ge
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IEEE Transactions on Systems, Man, and Cybernetics: Systems, 2018
This paper studies the stabilizability and instabilizability problems for delayed complex-valued memristive neural networks within finite-time intervals. First, more general assumptions for complex-valued activation functions are given.
Ziye Zhang +5 more
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This paper studies the stabilizability and instabilizability problems for delayed complex-valued memristive neural networks within finite-time intervals. First, more general assumptions for complex-valued activation functions are given.
Ziye Zhang +5 more
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ISA transactions, 2019
This paper studies the stabilizability and formation control problems of multi-agent systems with antagonistic interactions. The agents run a bipartite consensus protocol using a signed Laplacian which is different from the conventional one.
Xianzhu Liu +3 more
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This paper studies the stabilizability and formation control problems of multi-agent systems with antagonistic interactions. The agents run a bipartite consensus protocol using a signed Laplacian which is different from the conventional one.
Xianzhu Liu +3 more
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Stabilizability analysis and switching signals design of switched Boolean networks
Nonlinear Analysis: Hybrid Systems, 2018Stabilizability analysis and stabilizable switching signals design of switched Boolean networks (SBNs) are further investigated via semi-tensor product of matrices in this paper.
Yongyuan Yu +3 more
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Sampled-data controllability and stabilizability of Boolean control networks: Nonuniform sampling
Journal of the Franklin Institute, 2018Derived from a simplified intelligent traffic control system, sampled-data controllability and stabilizability of Boolean control networks are considered.
Yongyuan Yu +3 more
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Stabilizability Does Not Imply Homogeneous Stabilizability for Controllable Homogeneous Systems
SIAM Journal on Control and Optimization, 1996A control system \[ \dot x_i= f_i(x_1, \dots, x_n,u), \quad i=1, \dots,n \] is called homogeneous of degree \(\tau\) with respect to the dilation \(\delta^r_\varepsilon (x,u)= (\varepsilon^{r_1}\cdot x_1, \dots, \varepsilon^{r_n}\cdot x_n, \varepsilon^{r_{n+1}}\cdot u)\) if for some \(r_i>0\) and \(\tau \in (-\min \{r_j\},+ \infty)\) one has \(f_i ...
Sepulchre, Rodolphe, Aeyels, Dirk
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Stabilizability of Infinite-Dimensional Systems by Finite-Dimensional Controls
Computational Methods in Applied Mathematics, 2018In this paper, we consider control systems for which the underlying semigroup is analytic, and the resolvent of its generator is compact. In that case we give a characterization of the stabilizability of such control systems.
J. Raymond
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