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Existence and approximation of solutions of fractional order iterative differential equations

机译:分数阶迭代微分方程解的存在与逼近

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In this paper, we investigate existence and approximation of solutions of fractional order iterative differential equations by virtue of nonexpansive mappings, fractional calculus and fixed point methods. Three existence theorems as well as convergence theorems for a fixed point iterative method designed to approximate these solutions are obtained in two different work spaces via Chebyshev's norm, Bielecki's norm and norm. Finally, an example is given to illustrate the obtained results.
机译:本文利用非扩张映射,分数阶微积分和不动点方法研究分数阶迭代微分方程解的存在性和近似性。通过Chebyshev范数,Bielecki范数和范数,在两个不同的工作空间中获得了为逼近这些解而设计的定点迭代方法的三个存在性定理和收敛性定理。最后,给出一个例子来说明所获得的结果。

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