Publication Date:
2002
abstract:
A class of scalarizations of vector optimization problems is
studied in order to characterize weakly efficient, efficient, and properly efficient points of a nonconvex vector problem. A parallelism is established between the different solutions of the scalarized problem and the various efficient frontiers. In particular, properly efficient points correspond to stable solutions with respect to suitable perturbations of the feasible set.
studied in order to characterize weakly efficient, efficient, and properly efficient points of a nonconvex vector problem. A parallelism is established between the different solutions of the scalarized problem and the various efficient frontiers. In particular, properly efficient points correspond to stable solutions with respect to suitable perturbations of the feasible set.
Iris type:
Articolo su Rivista
Keywords:
Vector optimization; scalarization; set convergence; well-posedness
List of contributors:
Miglierina, Enrico; Molho, Elena
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