Generalized persistency of excitation.
Nikitin, Sergey (2007)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “Exponential stability for a class of singularly perturbed Itô differential equations.”
Generalized persistency of excitation.
Stability of coupled systems.
Amar Khodja, Farid, Benabdallah, Assia, Teniou, Djamel (1996)
Abstract and Applied Analysis
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Liouville formula for systems of linear homogeneous Itô stochastic differential equations
Ivo Vrkoč (1978)
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Stability and controllability of the electromagneto-elastic system.
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Backward stochastic differential equations with oblique reflection and local Lipschitz drift.
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Gil, Michael I., Cheng, Sui Sun (1999)
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Exponential stability for singularly perturbed systems with state delays.
Dragan, V., Ionita, A. (2000)
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Exponential stability for the wave equation with weak nonmonotone damping.
Martinez, P., Vancostenoble, J. (2000)
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Boundary stabilization of memory type for the porous-thermo-elasticity system.
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Asymptotic stability condition for stochastic Markovian systems of differential equations
Efraim Shmerling (2010)
Mathematica Bohemica
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Asymptotic stability of the zero solution for stochastic jump parameter systems of differential equations given by , where is a finite-valued Markov process and w(t) is a standard Wiener process, is considered. It is proved that the existence of a unique positive solution of the system of coupled Lyapunov matrix equations derived in the paper is a necessary asymptotic stability condition.