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Existence results for partial neutral functional differential equations with unbounded delay

机译:具有无穷时滞的中立型泛函微分方程的存在性结果。

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摘要

This work is concerned with a class of quasi-linear partial neutral functional differential equations with unbounded delay. Specifically, we establish existence of mild and strong solutions for equations that can be described as an abstract functional differential equation d/dt(x(t) + F(t, x(t))) = Ax(t) + G(t, x(t)), where A is the infinitesimal generator of a strongly continuous semigroup of linear operators on a Banach space and F and G are appropriate functions defined on a phase space. (C) 1998 Academic Press. [References: 33]
机译:这项工作涉及一类具有无穷时滞的拟线性偏中立型泛函微分方程。具体来说,我们建立了方程的温和和强解的存在性,这些解可以描述为抽象泛函微分方程d / dt(x(t)+ F(t,x(t)))= Ax(t)+ G(t ,x(t)),其中A是Banach空间上线性算子的强连续半群的无穷小生成器,而F和G是在相空间上定义的适当函数。 (C)1998年学术出版社。 [参考:33]

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