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Hybrid fixed point theory in partially ordered normed linear spaces and applications to fractional integral equations

机译:部分有序赋范线性空间中的混合不动点理论及其在分数积分方程中的应用

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摘要

In this paper, some basic hybrid fixed point theorems of Banach and Schauder type and some hybrid fixed point theorems of Krasnoselskii type involving the sum of two operators are proved in a partially ordered normed linear spaces which are further applied to nonlinear Volterra fractional integral equations for proving the existence of solutions under certain mono- tonic conditions blending with the existence of either a lower or an upper solution type function.
机译:本文在部分有序赋范线性空间中证明了Banach和Schauder型的基本混合不动点定理和Krasnoselskii型的混合不动点定理(涉及两个算子),并进一步应用于非线性Volterra分式积分方程。证明在某些单调条件下解的存在与下解或上解类型函数的存在混合。

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