Optimality conditions in non-convex set-valued optimization

The notion of radial epiderivative is introduced and then a necessary and sufficient condition for a point to be a weak minimal solution (weak-efficient solution) for a non-convex set-valued optimization problem is derived. Such a condition subsumes various necessary and/or sufficient conditions found in the literature for single-valued convex/non-convex mappings. Copyright Springer-Verlag Berlin Heidelberg 2001

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Year of publication:	2001
Authors:	Flores-Bazán, Fabián
Published in:	Mathematical Methods of Operations Research. - Springer. - Vol. 53.2001, 3, p. 403-417
Publisher:	Springer
Subject:	Non-convex set-valued optimization \| weak Pareto minima \| closed radial cone \| epiderivatives \| optimality conditions \| 2000 subject classification. 90C26

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Type of publication:	Article
Source:	RePEc - Research Papers in Economics

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