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Existence, uniqueness and stability analysis of a coupled fractional-order differential systems involving Hadamard derivatives and associated with multi-point boundary conditions

机译:涉及Hadamard衍生物和多点边界条件的耦合分数级差分系统的存在,唯一性和稳定性分析

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In this paper, we examine the consequences of existence, uniqueness and stability of a multi-point boundary value problem defined by a system of coupled fractional differential equations involving Hadamard derivatives. To prove the existence and uniqueness, we use the techniques of fixed point theory. Stability of Hyers-Ulam type is also discussed. Furthermore, we investigate variations of the problem in the context of different boundary conditions. The current results are verified by illustrative examples.
机译:在本文中,我们研究了由涉及Hadamard衍生物的耦合分数微分方程系统定义的多点边值问题的存在性,唯一性和稳定性的后果。 为了证明存在和唯一性,我们使用固定点理论的技术。 还讨论了Hyer-Ulam类型的稳定性。 此外,我们调查在不同边界条件的背景下问题的变化。 通过说明性示例验证了当前结果。

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