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Sequential fractional differential equations with nonlocal boundary conditions on an arbitrary interval

机译:具有任意区间上非局部边界条件的序列分数阶微分方程

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We discuss the existence and uniqueness of solutions for a nonlocal three-point boundary value problem of sequential fractional differential equations on an arbitrary interval [ ξ , ζ ] , ξ , ζ ∈ R $[xi, zeta], xi, zetainmathbb{R}$ . Our results rely on standard fixed point theorems and are well illustrated with examples. The case for non-homogeneous three-point boundary conditions is also discussed.
机译:我们讨论了在任意区间[ξ,ζ],ξ,ζ∈R $ [ xi, zeta, xi,上,得到的连续分数阶微分方程的非局部三点边值问题的解的存在性和唯一性。 zeta in mathbb {R} $。我们的结果依赖于标准不动点定理,并通过示例进行了充分说明。还讨论了非均匀三点边界条件的情况。

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