Superefficiency in Vector Optimization with Nearly Subconvexlike Set-Valued Maps

Theory of computation Duality (order theory)
DOI: 10.1007/s10957-007-9291-0 Publication Date: 2007-10-29T17:16:31Z
ABSTRACT
In the framework of locally convex topological vector spaces, we establish a scalarization theorem, a Lagrange multiplier theorem and duality theorems for superefficiency in vector optimization involving nearly subconvexlike set-valued maps.
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