Marius Durea, Elena-Andreea Florea
Published 2023-11-27Version 1
We explore the possibility to derive basic calculus rules for some subdifferential constructions associated to set-valued maps between normed vector spaces. Then, we use these results in order to write optimality conditions for a special kind of solutions for set optimization problems.
The Fermat Rule for Set Optimization Problems with Lipschitzian Set-Valued Mappings
Contractibility of the solution sets for set optimization problems
Quasi-Newton Method for Set Optimization Problems with Set-Valued Mapping Given by Finitely Many Vector-Valued Functions
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