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Solvability of Periodic Boundary Value Problems of Fractional Differential Systems with Impulse Effects

机译:具有脉冲效应的分数阶微分系统的周期边值问题的可解性

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摘要

Two new classes of periodic boundary value problems of coupled impulsive fractional differential equations are proposed. Sufficient conditions are given for the existence of solutions of these problems. The analysis relies on the well known Schauder's fixed point theorem. The obtained results show that the Riemann-Liouville fractional derivative and the Caputo's fractional derivative have similar properties. Examples are given to illustrate the main theorems.
机译:提出了两类耦合脉冲分数阶微分方程的周期边值问题。给出了解决这些问题的充分条件。该分析基于众所周知的Schauder不动点定理。所得结果表明,黎曼-利维尔分数导数和卡普托分数分数导数具有相似的性质。举例说明了主要定理。

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