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首页> 外文期刊>Mathematics >On Separate Fractional Sum-Difference Equations with n -Point Fractional Sum-Difference Boundary Conditions via Arbitrary Different Fractional Orders
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On Separate Fractional Sum-Difference Equations with n -Point Fractional Sum-Difference Boundary Conditions via Arbitrary Different Fractional Orders

机译:具有任意分数阶的n点分数和差分边界条件的分离分数和差分方程

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摘要

In this article, we study the existence and uniqueness results for a separate nonlinear Caputo fractional sum-difference equation with fractional difference boundary conditions by using the Banach contraction principle and the Schauder’s fixed point theorem. Our problem contains two nonlinear functions involving fractional difference and fractional sum. Moreover, our problem contains different orders in n + 1 fractional differences and m + 1 fractional sums. Finally, we present an illustrative example.
机译:在本文中,我们使用Banach压缩原理和Schauder不动点定理,研究了一个具有分数差分边界条件的独立非线性Caputo分数和差分方程的存在性和唯一性结果。我们的问题包含两个涉及分数差和分数和的非线性函数。而且,我们的问题包含n + 1个分数差和m + 1个分数和的不同阶数。最后,我们给出一个说明性的例子。

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