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Completeness in quasi-metric spaces and Ekeland Variational Principle

机译:拟度量空间的完备性与Ekeland变分原理

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摘要

In this paper we prove a quasi-metric version of Ekeland Variational Principle and study its connections with the completeness properties of the underlying quasi-metric space. The equivalence with Caristi-Kirk's fixed point theorem and a proof of Clarke's fixed point theorem for directional contractions within this framework are also considered.
机译:在本文中,我们证明了Ekeland变分原理的准度量版本,并研究了其与底层准度量空间的完整性的联系。还考虑了与Caristi-Kirk不动点定理的等价性和该框架内定向收缩的Clarke不动点定理的证明。

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