Results 251 to 260 of about 78,297 (300)
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Practical stability and stabilization
IEEE Transactions on Automatic Control, 2000Summary: We present a practical stability result for dynamical systems depending on a small parameter. This result is applied to a practical stability analysis of fast time-varying systems studied in averaging theory, and of highly oscillatory systems studied by Sussmann and Liu.
Luc Moreau 0002, Dirk Aeyels
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2016
This chapter is concerned with the stability and stabilization problems of a class of continuous-time and discrete-time Markov jump linear system (MJLS) with partially unknown transition probabilities (TPs). It will be proved that the system under consideration is more general, which covers the systems with completely known and completely unknown TPs ...
Lixian Zhang +3 more
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This chapter is concerned with the stability and stabilization problems of a class of continuous-time and discrete-time Markov jump linear system (MJLS) with partially unknown transition probabilities (TPs). It will be proved that the system under consideration is more general, which covers the systems with completely known and completely unknown TPs ...
Lixian Zhang +3 more
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Finite time stability and stabilization
Proceedings of the 39th IEEE Conference on Decision and Control (Cat. No.00CH37187), 2002In this paper, finite time stability and stabilization are investigated for systems described by ordinary differential equations (ODE) or differential inclusions: some sufficient conditions are given for scalar and n-dimensional cases. Then, a stabilization result for I/O linearizable systems is derived from these results.
Wilfried Perruquetti, Sergey V. Drakunov
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2011
Stability is a fundamental property for dynamic systems. In most engineering projects unstable systems are useless. Therefore in system analysis and control design the stability and stabilization become the first priority to be consider. This chapter considers the stability of dynamic systems and the stabilization and stabilizer design of nonlinear ...
Daizhan Cheng, Hongsheng Qi, Zhiqiang Li
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Stability is a fundamental property for dynamic systems. In most engineering projects unstable systems are useless. Therefore in system analysis and control design the stability and stabilization become the first priority to be consider. This chapter considers the stability of dynamic systems and the stabilization and stabilizer design of nonlinear ...
Daizhan Cheng, Hongsheng Qi, Zhiqiang Li
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Semidefinite lyapunov functions stability and stabilization
Mathematics of Control, Signals, and Systems, 1996The paper gives some weakening of the basic Lyapunov theorems by obtaining stability and asymptotic stability for nonnegatively definite Lyapunov functions. These results allow simpler proofs for some previously known results and some extension of the stabilization results for systems that are affine in the control.
Iggidr, Abderrahman +2 more
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Arithmetic tests forA-stability,A[α]-stability, and stiff-stability
BIT, 1978Arithmetic tests forA-stability,A[α]-stability, and stiff-stability are presented as special cases of a general stability test for numerical integration methods. The test evolves from extracted properties of the characteristic polynomial (in two variables) of the numerical method applied to the prototype scalar ordinary differential equation
Bickart, T. A., Jury, E. I.
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The equivalence ofB-stability andA-stability
BIT, 1984It is well known that linear and nonlinear stability concepts are equivalent for linear multistep methods in their one-leg formulation. This result is extended to Runge-Kutta methods. In particular, it is shown here that given an irreducible rational function R(z) whose degrees of numerator and denominator are at most s which has order of approximation
Hairer, Ernst, Tuerke, H.
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Stability and stabilization of delay differential systems
Automatica, 1996This paper considers the stability and stabilization of the following linear systems with delay \[ \dot y(t)= A_0y(t) +\sum^p_{i=1} A_iy (t-\tau_i) +EW(t), \quad t\geq t_0, \] under bounded additive disturbance. Conditions for respecting linear constraints and for asymptotic stability are obtained from a characterization of positive invariance ...
Jean-Claude Hennet, Sophie Tarbouriech
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Stability and stabilization of implicit systems
Proceedings of the 39th IEEE Conference on Decision and Control (Cat. No.00CH37187), 2002This paper is concerned with stability and stabilization of implicit systems. Stability criteria are provided in terms of the Kronecker form, Lyapunov equation and inequality and conditions on extended rank and invertibility of the system pencil. Then stabilization of implicit systems via interconnection is considered based on the notion of initial ...
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Proceedings of the Fifth Israeli Symposium on Theory of Computing and Systems, 1997
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yehuda Afek, Shlomi Dolev
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yehuda Afek, Shlomi Dolev
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