Results 251 to 260 of about 826,027 (309)

Evolution problems involving state-dependent maximal monotone operators

Applicable Analysis, 2020
The main objective of the present paper is to prove the existence of absolutely continuous solutions for an evolution problem in a Hilbert space H, of the form where, for each , the maximal monotone operator is of absolutely continuous variation in time ...
F. Selamnia, D. Azzam-Laouir, M. M. Monteiro Marques   +2 more
semanticscholar   +1 more source

An inexact proximal point algorithm for maximal monotone vector fields on Hadamard manifolds

Operations Research Letters, 2013
Guo-ji Tang, N. Huang
semanticscholar   +3 more sources

Regular Maximal Monotone Operators

Set-Valued Analysis, 1998
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Verona, Andrei, Verona, Maria E.
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Monotone and maximal monotone affine subspaces

Operations Research Letters, 2010
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Crouzeix, Jean-Pierre, Anaya, Eladio Ocaña   +1 more
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Distances between Maximal Monotone Operators

Siberian Mathematical Journal, 2023
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Maximizing Non-Monotone Submodular Functions

48th Annual IEEE Symposium on Foundations of Computer Science (FOCS'07), 2007
Submodular maximization generalizes many important problems including Max Cut in directed and undirected graphs and hypergraphs, certain constraint satisfaction problems, and maximum facility location problems. Unlike the problem of minimizing submodular functions, the problem of maximizing submodular functions is NP-hard.
Uriel Feige, Vahab S. Mirrokni, Jan Vondrák   +2 more
openaire   +1 more source

About the Maximal Monotonicity of the Generalized Sum of Two Maximal Monotone Operators

Set-Valued and Variational Analysis, 2011
In this paper, the authors present some regularity conditions to ensure the maximal mo\-no\-to\-ni\-ci\-ty of the generalized sum of two strongly-representable monotone operators of closedness and interior point type. The obtained theorems extend some recent results.
László, Szilárd, Burján-Mosoni, Boglárka   +1 more
openaire   +2 more sources

Maximal Monotonicity of a Nemytskii Operator

Functional Analysis and Its Applications, 2021
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Maximal monotonicity of bifunctions

Optimization, 2010
For each monotone bifunction F defined on a subset C of a Banach space, an associated monotone operator A F can be defined. The bifunction F is called maximal monotone, if A F is maximal monotone. We find conditions for a bifunction to be maximal monotone and show the relation to the existence of solutions of an equilibrium problem.
N. Hadjisavvas, H. Khatibzadeh
openaire   +1 more source

Five Kinds of Maximal Monotonicity

Set-Valued Analysis, 2001
The author discusses the relationship between various notions of maximal monotonicity for multi-functions, and proves, in particular, that every maximal monotone multi-function of type (D) is locally maximal monotone, and every maximal monotone multi-function of type (ED) is strongly maximal monotone and maximal monotone locally.
openaire   +2 more sources