M. A. Melguizo Padial, F. García Castaño

In this talk I present a new set-valued Lagrange multiplier rule for constrained convex set-valued optimization problems. I introduce the concept of Lagrange process, a set-valued extension of the classical concept of Lagrange multiplier where the conventional notion of linear continuous operator is replaced by its set-valued analogue, the concept of closed convex process. I also report some connections of this new set-valued multiplier with the sensitivity of the program.

Keywords: Lagrange multiplier; convex vector optimization; process; optimality condition

Scheduled

GT11-4 MA-4 Continuous Optimization. Tribute to Marco Antonio López
September 6, 2019  11:20 AM
I2L7. Georgina Blanes building


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Epigraphical polyhedral mappings with applications to multi-objective optimization

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