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首页> 外文期刊>Journal of fixed point theory and applications >An extension of Krasnoselskii's fixed point theorem and its application to nonlocal problems for implicit fractional differential systems with uncertainty
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An extension of Krasnoselskii's fixed point theorem and its application to nonlocal problems for implicit fractional differential systems with uncertainty

机译:Krasnoselskii的固定点定理及其在不确定度下隐式分数差分系统的非识别问题的应用

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摘要

The traditional Krasnoselskii's fixed point theorem in Banach spaces does not reproduce the rich and varied forms of operator equations in abstract spaces which are not linear structure. Consequently, its applications to integral equations and differential equations have met many obstacles. The present alternative Krasnoselskii's fixed point theorem in generalized semilinear Banach spaces overcomes this deficiency and opens up for profitable investigation such as differential systems with uncertainty. An application to the existence of solutions of nonlocal problems for fuzzy implicit fractional differential systems under Caputo generalized Hukuhara differentiability with demonstrated example is given to validate the effectiveness of our theoretical results.
机译:Banach空间中的传统Krasnoselskii的定点定理在抽象空间中没有再现了不是线性结构的抽象空间中的丰富和变化形式的操作员方程。 因此,其对整体方程和微分方程的应用已经遇到了许多障碍。 广义半导体Banach空间中的目前替代的Krasnoselskii的定期定理克服了这种缺陷,并开辟了盈利调查,如具有不确定性的差异系统。 给出了在Caputo广义Hukuhara差异下的模糊隐式分数差分系统的非局部问题解决方案的应用,并验证了实例的效果,验证了我们理论结果的有效性。

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