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EXISTENCE AND STABILITY FOR SOME PARTIAL NEUTRAL FUNCTIONAL DIFFERENTIAL EQUATIONS

机译:某些中立型泛函微分方程的存在性和稳定性

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摘要

In this work we study the existence and stability for some neutral partial functional differential equations. We suppose that the linear part is not necessarily densely denned and satisfies the Hille-Yoaida condition on a Banach space X. The nonlinear term takes its values in a space larger than X, namely the extrapolated Favard class corresponding to the extrapolated semigroup corresponding to the linear part. Our approach is based on the theory of the extrapolation spaces.
机译:在这项工作中,我们研究了一些中立型偏泛函微分方程的存在性和稳定性。我们假设线性部分不一定是密集稠密的,并且满足Banach空间X上的Hille-Yoaida条件。非线性项在大于X的空间中采用其值,即对应于外推半群的外推Favard类。线性部分。我们的方法基于外推空间的理论。

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