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We present necessary and sufficient optimality conditions for the minimization of pseudoconvex functions over convex sets defined by non necessarily convex functions, in terms of tangential subdifferentials. Our main result unifies a recent KKT type theorem obtained by Lasserre for differentiable functions with a nonsmooth version due to Dutta and Lalitha.

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This page is a summary of: Optimality conditions for pseudoconvex minimization over convex sets defined by tangentially convex constraints, Optimization Letters, October 2014, Springer Science + Business Media,
DOI: 10.1007/s11590-014-0822-y.
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