Epsilon-optimality conditions are given for a nonconvex programming problem which has an infinite number of convex constraints. In a first part the concept of regular epsilon-solution is introduced and a generalization of the Karush-Kuhn-Tucker conditions is proposed. In a second part quasi saddle-points associated with an epsilon-Lagrangian functional is defined and their relations with generalized KKT conditions are investigated
|Effective start/end date||1/09/06 → …|
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