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Finite-time attractivity of solutions for a class of fractional differential inclusions with finite delay

机译:具有有限延迟的一类分数差分夹杂物的溶液的有限时间吸引力

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摘要

Our aim in this paper is to give a sufficient condition ensuring the finite-time attractivity for the zero solution to semilinear functional differential inclusions in Banach spaces, in the case where the nonlinearity function possibly has superlinear growth. Our analysis is based on the semigroup theory, the fixed point principle for condensing multi-valued maps, and local estimates of solutions. The abstract results will be applied to a class of polytope inclusions in C0 setting.
机译:我们本文的目的是提供足够的条件,确保在非线性功能具有超线性生长的情况下,确保为Banach空间中的半线性功能差异夹杂物的零解的有限吸引力。我们的分析基于半群理论,固定点原理凝结多价贴图,以及解决方案的本地估计。抽象结果将应用于C0设置中的一类多容孔夹杂物。

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