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Nonlinear sequential fractional differential equations with nonlocal boundary conditions involving lower-order fractional derivatives

机译:具有非局部边界条件且涉及低阶分数导数的非线性顺序分数阶微分方程

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This paper studies a new class of boundary value problems of sequential fractional differential equations of order q ∈ ( 2 , 3 ] $q in(2, 3]$ supplemented with nonlocal non-separated boundary conditions involving lower-order fractional derivatives. Existence and uniqueness results for the given problem are obtained by applying standard fixed-point theorems and are illustrated with the aid of examples. Some interesting observations are presented.
机译:本文研究了一类新阶q∈(2,3] $ q in(2,3] $的连续分数阶微分方程的边值问题,并补充了涉及低阶分数导数的非局部非分离边界条件。通过应用标准不动点定理获得给定问题的唯一性和唯一性结果,并借助示例进行说明,并给出一些有趣的观察结果。

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