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Pseudo almost periodic solutions of infinite class for some functional differential equations

机译:某些泛函微分方程的无限类伪几乎周期解

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The aim of this work is to investigate the existence and uniqueness of pseudo almost periodic solutions for some neutral partial functional differential equations in a Banach space when the delay is distributed using the variation of constants formula and the spectral decomposition of the phase space developed in Adimy et al. [M. Adimy, K. Ezzinbi, and A. Ouhinou, Variation of constants formula and almost periodic solutions for some partial functional differential equations with infinite delay, J. Math. Anal. Appl. 317(2) (2006), pp. 668-689]. Here, we assume that the undelayed part is not necessarily densely defined and satisfies the well-known Hille-Yosida condition, the delayed part is assumed to be pseudo almost periodic with respect to the first argument and Lipschitz continuous with respect to the second argument.
机译:这项工作的目的是利用常数公式的变化和在Adimy中开发的相空间的频谱分解,研究当Banach空间中的某些中立型偏泛函微分方程的伪几乎周期解的存在性和唯一性。等。 [M. Adimy,K。Ezzinbi和A. Ouhinou,常数公式的变化和一些具有无限延迟的偏泛函微分方程的周期解,J。Math。肛门应用317(2)(2006),第668-689页]。在此,我们假设未延迟部分不一定严格定义并满足众所周知的Hille-Yosida条件,相对于第一个参数,延迟的部分被假定为伪几乎周期性的,而相对于第二个参数,Lipschitz则是连续的。

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