Miglierina Enrico () (Department of Economics, University of Insubria, Italy) Molho Elena () (University of Pavia, Italy) Rocca Matteo () (Department of Economics, University of Insubria, Italy)
Abstract
In this paper we study several existing notions of well-posedness for vector optimization problems. We distinguish them into two classes and we establish the hierarchical structure of their relationships. Moreover, we relate vector well-posedness and well-posedness of an appropriate scalarization. This approach allows us to show that, under some compactness assumption, quasiconvex problems are well-posed.
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