Quasi‐Variational Inequalities in Topological Linear Locally Convex Hausdorff Spaces | Zendy

Tan Nguyen Xuan | Zendy

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Quasi‐Variational Inequalities in Topological Linear Locally Convex Hausdorff Spaces

Author(s) -

Tan Nguyen Xuan

Publication year - 1985

Publication title -

mathematische nachrichten

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.913

H-Index - 50

eISSN - 1522-2616

pISSN - 0025-584X

DOI - 10.1002/mana.19851220123

Subject(s) - mathematics , hausdorff space , regular polygon , hausdorff distance , boundary (topology) , variational inequality , compact space , pure mathematics , inequality , property (philosophy) , locally convex topological vector space , topological vector space , topological space , topology (electrical circuits) , mathematical analysis , combinatorics , geometry , philosophy , epistemology

This paper will present some results on quasivariational inequality { C, E, P, Φ } in topological linear locally convex Hausdorff spaces. We shall be concerning with quasivariational inequalities defined on subsets which are convexe closed, or only closed. The compactness of the subset C is replaced by the condensing property of the mapping E . Further, we also obtain some results for quasivariational inequality { C, E, P, Φ }, where the multivalued mapping E maps C into 2 X and satisfies a general inward boundary condition.

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