Optimality conditions for weak and firm efficiency in set-valued optimization
This paper concerns the study of weak and firm efficiency in constrained mathematical problems governed by set-valued mappings. It is derived necessary (respectively sufficient) first and second-order optimality conditions for weak (respectively firm) efficiency by means of the Bouligand derivative, and in case of firm efficiency, the Mordukhovich coderivative is employed to get necessary optimality conditions.
scientific article; zbMATH DE number 5289206
scientific article