Results 261 to 270 of about 1,185 (294)
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Distances between Maximal Monotone Operators

Siberian Mathematical Journal, 2023
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Approximating Solutions of Maximal Monotone Operators in Hilbert Spaces

open access: yesJournal of Approximation Theory, 2000
Let H be a real Hilbert space and let T:H→2H be a maximal monotone operator. In this paper, we first introduce two algorithms of approximating solutions of maximal monotone operators. One of them is to generate a strongly convergent sequence with limit v∈
Shoji Kamimura
exaly   +2 more sources

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   +1 more
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A Characterization of Maximal Monotone Operators

Set-Valued Analysis, 2007
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Maximal Monotonicity for the Precomposition with a Linear Operator

SIAM Journal on Optimization, 2007
We give the weakest constraint qualification known to us that ensures the maximal monotonicity of the operator $A^* \circ T \circ A$ when $A$ is a linear continuous mapping between two reflexive Banach spaces and $T$ is a maximal monotone operator. As a special case we get the weakest constraint qualification that guarantees the maximal monotonicity of
Radu Ioan Bot   +2 more
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Maximal Hyperclones Determined by Monotone Operations

2011 41st IEEE International Symposium on Multiple-Valued Logic, 2011
Let A be a finite set. It is well known that every bounded partial order relation determines a maximal clone on A and every non-trivial partial order relation determines a maximal partial clone on A. In this paper we describe a class of maximal hyper clones that are determined by bounded partial order relations on A.
Jelena Colic   +2 more
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Characterizations of maximal monotone operators

Nonlinear Analysis: Theory, Methods & Applications, 1992
Die Verfasser betrachten monotone Operatoren \(T: A\to 2^{X^*}\) von einer Teilmenge \(A\subseteq X\) eines Banach-Raumes \(X\) in die Menge aller Teilmengen seines Dualraumes \(X^*\). Ist \(A\) offen, dann ist bekannterweise die maximale Monotonie von \(T\) zu jeder der folgenden Eigenschaften (1), (2) äquivalent: (1) \(T\) ist konvex- und \(w ...
Verona, Maria Elena, Verona, Andrei
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A Family of Enlargements of Maximal Monotone Operators

Set-Valued Analysis, 2000
The author introduces a family of enlargements of maximal monotone operators. He characterizes the biggest and the smallest enlargement belonging to this family and discusses some general properties of the members of a subfamily formally closer to the \(\varepsilon\)-subdifferential. He proves the existence of maximal elements.
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Cyclical monotonicity of maximal monotone step operators

Boletim da Sociedade Brasileira de Matemática, 1982
Let X and Y be two locally convex Hausdorff topological vector spaces paired by a bilinear form \(\). A multimapping \(T: X\to 2^ y\) is said to be a locally step operator if each \(x\in X\) has a neighborhood U such that \(\{Ty\}_{y\in U}\) is a finite family of sets, that is, if locally T takes a finite number of set values.
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On maximal \(\psi\)-monotonicity of sums of operators.

1998
Summary: We give some sufficient conditions for the maximal \(\psi\)-monotonicity of sums of \(\psi\)-monotone operators. The results are obtained in general topological vector spaces. An existence result for equilibrium problems is also included.
Oettli, Werner, Riahi, Hassan
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