On the FPV property, monotone operator structure and the monotone polar of representable monotone sets
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Publication:2045186
DOI10.1007/s11228-020-00549-xzbMath1495.47078OpenAlexW3043888089MaRDI QIDQ2045186
Publication date: 12 August 2021
Published in: Set-Valued and Variational Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11228-020-00549-x
Monotone operators and generalizations (47H05) Set-valued and variational analysis (49J53) Set-valued operators (47H04) Applications of functional analysis in optimization, convex analysis, mathematical programming, economics (46N10)
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- All maximal monotone operators in a Banach space are of type FPV
- Maximal monotonicity criteria for the composition and the sum under weak interiority conditions
- A sum theorem for (FPV) operators and normal cones
- The sum and chain rules for maximal monotone operators
- Minimax monotonicity
- Monotone operators representable by l.s.c. convex functions
- \(\varepsilon\)-enlargements of maximal monotone operators in Banach spaces
- Structure theory for maximally monotone operators with points of continuity
- Some results on the convexity of the closure of the domain of a maximally monotone operator
- Set-valued mappings and enlargement of monotone operators.
- From Hahn--Banach to monotonicity
- SUM THEOREMS FOR MAXIMALLY MONOTONE OPERATORS OF TYPE (FPV)
- Strictly convex norms and topology
- Maximality of the sum of the subdifferential operator and a maximally monotone operator
- Complete Closedness of Maximal Monotone Operators
- Subdifferentials Whose Graphs Are Not Norm × Weak* Closed
- Maximality of sums of two maximal monotone operators in general Banach space
- Minimal convex functions bounded below by the duality product
- On the Maximality of Sums of Nonlinear Monotone Operators