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      Asymptotic stability of linear fractional systems with constant coefficients and small time dependent perturbations

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          Abstract

          Our aim in this paper is to investigate the asymptotic behavior of solutions of the perturbed linear fractional differential system. We show that if the original linear autonomous system is asymptotically stable then under the action of small (either linear or nonlinear) nonautonomous perturbations the trivial solution of the perturbed system is also asymptotically stable.

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          A survey on the stability of fractional differential equations

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            On the global existence of solutions to a class of fractional differential equations

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              Multi-Term Caputo Fractional Differential Equations

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                Author and article information

                Journal
                1601.06538

                Differential equations & Dynamical systems
                Differential equations & Dynamical systems

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