首页> 外文期刊>Dynamics of continuous, discrete & impulsive systems, Series A. Mathematical analysis >EXISTENCE RESULTS FOR IMPULSIVE PERTURBED PARTIAL NEUTRAL FUNCTIONAL DIFFERENTIAL EQUATIONS IN FRECHET SPACES
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EXISTENCE RESULTS FOR IMPULSIVE PERTURBED PARTIAL NEUTRAL FUNCTIONAL DIFFERENTIAL EQUATIONS IN FRECHET SPACES

机译:分数空间中脉冲微分方程中立型泛函微分方程的存在性结果

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摘要

In this paper, we prove the existence of mild solutions for first-order impulsive neutral functional perturbed differential equations with infinite delay. Our main tools are the recently found nonlinear alternative by Avramescu for the sum of contractions and completely continuous maps in Frechet spaces and the semi-group theory. Also we claim that the phase space considered by several authors is not correct and we give a new definition of the phase space. An example is given to illustrate the theory.
机译:在本文中,我们证明了具有无限延迟的一阶脉冲中立型泛函微分方程的温和解的存在。我们的主要工具是Avramescu最近发现的非线性替代方法,用于收缩和在Frechet空间中的完全连续映射和半群理论。此外,我们声称几位作者考虑的相空间是不正确的,并且对相空间给出了新的定义。举例说明了该理论。

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