Periodic solutions for some partial functional differentialequations

doi:10.1155/s1048953304212011

Periodic solutions for some partial functional differentialequations

2004-04-22

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DOI：10.1155/s1048953304212011

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We study the existence of a periodic solution for some partial functional differential equations. We assume that the linear part is nondensely defined and satisfies the Hille‐Yosida condition. In the nonhomogeneous linear case, we prove the existence of a periodic solution under the existence of a bounded solution. In the nonlinear case, using a fixed‐point theorem concerning set‐valued maps, we establish the existence of a periodic solution.

Periodic solutions for some partial functional differentialequations

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