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SM ISO690:2012 CHEBAN, David. Uniform exponential stability of linear periodic systems in a banach space. In: Electronic Journal of Differential Equations, 2001, vol. 2001, pp. XXLV-XXLVI. ISSN 1072-6691. |
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Electronic Journal of Differential Equations | ||||||
Volumul 2001 / 2001 / ISSN 1072-6691 /ISSNe 1550-6150 | ||||||
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Pag. XXLV-XXLVI | ||||||
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This article is devoted to the study of linear periodic dynamical systems, possessing the property of uniform exponential stability. It is proved that if the Cauchy operator of these systems possesses a certain compactness property, then the asymptotic stability implies the uniform exponential stability. We also show applications to different classes of linear evolution equations, such as ordinary linear differential equations in the space of Banach, retarded and neutral functional differential equations, some classes of evolution partial differential equations. |
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Cuvinte-cheie Asymptotically compact systems, Equations on banach spaces, Exponential stability, global attractors, Non-autonomous linear dynamical systems, Periodic systems |
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