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首页> 外文期刊>Cubo : A Mathematical Journal >Existence and Attractivity Theorems for Nonlinear Hybrid Fractional Integrodifferential Equations with Anticipation and Retardation
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Existence and Attractivity Theorems for Nonlinear Hybrid Fractional Integrodifferential Equations with Anticipation and Retardation

机译:具有预期和延迟的非线性混合分数积分方程的存在和吸引性定理

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In this paper, we establish the existence and a global attractivity results for a nonlinear mixed quadratic and linearly perturbed hybrid fractional integrodifferential equation of second type involving the Caputo fractional derivative on unbounded intervals of real line with the mixed arguments of anticipations and retardation. The hybrid fixed point theorem of Dhage is used in the analysis of our nonlinear fractional integrodifferential problem. A positivity result is also obtained under certain usual natural conditions. Our hypotheses and claims have also been explained with the help of a natural realization.
机译:在本文中,我们建立了第二种非线性混合二次和线性扰动的混合分数整合方案的存在和全局吸引力,其涉及Caputo分数衍生物的实际线的无限间隔与预期和延迟的混合争论。 DHAGE的混合式定律定理用于分析我们的非线性分数积分分配问题。在某些通常通常的自然条件下也可以获得阳性结果。我们的假设和索赔也已在自然实现方面解释。

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