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首页> 外文期刊>Chaos, Solitons and Fractals: Applications in Science and Engineering: An Interdisciplinary Journal of Nonlinear Science >Existence results for coupled nonlinear fractional differential equations equipped with nonlocal coupled flux and multi-point boundary conditions
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Existence results for coupled nonlinear fractional differential equations equipped with nonlocal coupled flux and multi-point boundary conditions

机译:耦合非线性分数微分方程的存在结果,配备非本能耦合通量和多点边界条件

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摘要

We introduce a new concept of coupled flux conditions and unify it with nonlocal coupled strip and multi-point boundary conditions. Equipped with the unified boundary conditions, a nonlinear coupled system of Liouville-Caputo type fractional differential equations is studied. Existence and uniqueness results for the given boundary value problem are obtained by applying Banach's fixed point theorem and Leray-Schauder alternative, and are well illustrated with the aid of examples. Our work is not only new in the given configuration but also yields several new results as its special cases. (C) 2017 Elsevier Ltd. All rights reserved.
机译:我们介绍了耦合助焊条件的新概念,并用非局部耦合带和多点边界条件统一。 研究了统一边界条件,研究了Liouville-Caputo型分数微分方程的非线性耦合系统。 通过应用Banach的定理定理和Leray-Schauder替代方法获得给定边界值问题的存在和唯一性结果,并且借助于实施例良好地说明。 我们的作品不仅是给定配置的新功能,而且还产生了几种新结果作为其特殊情况。 (c)2017 Elsevier Ltd.保留所有权利。

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