It is dealt with different (equivalent) versions of Hahn-Banach-type theorems for invariant or equivariant vector lattice-valued operators: extension theorems, sandwich-type theorems, duality theorems, subdifferentials, Moreau-Rockafellar formula, characterization of amenable semigroups, with applications to a Tarski-type theorem for finitely additive and invariant vector lattice-valued set functions.
Hahn-Banach and Duality Type Theorems for Vector Lattice-Valued Operators and Applications to Subdifferential Calculus and Optimization
Boccuto, A.
2023
Abstract
It is dealt with different (equivalent) versions of Hahn-Banach-type theorems for invariant or equivariant vector lattice-valued operators: extension theorems, sandwich-type theorems, duality theorems, subdifferentials, Moreau-Rockafellar formula, characterization of amenable semigroups, with applications to a Tarski-type theorem for finitely additive and invariant vector lattice-valued set functions.File in questo prodotto:
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