Maximal elements and equilibria for condensing correspondences

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作者：
CERMSEM, Université de Paris 1, 106-112 Bd de l'Hopital, 75013 Paris, France [1 ]
不详 [2 ]
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来源：
Nonlinear Anal Theory Methods Appl | / 8卷 / 995-1002期
关键词：
Approximation theory - Geometry - Theorem proving - Topology - Vectors;
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摘要：
Using a generalized notion of the measure of noncompactness, the existence of maximal elements for condensing preferences defined on a noncompact subset of Hausdorff locally convex topological vector space is proven. As an application, an equilibrium existence result is presented for noncompact generalized games with infinitely many agents, KF-majorized preferences and a condensing condition on the constraint correspondences.
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