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Regular Maximal Monotone Operators

Set-Valued Analysis, 1998
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Verona, Andrei, Verona, Maria E.
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Distances between Maximal Monotone Operators

Siberian Mathematical Journal, 2023
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Local Hardy–Littlewood maximal operator

Mathematische Annalen, 2010
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Lin, Chin-Cheng, Stempak, Krzysztof
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The Maximal Operator

2011
In the previous chapters we studied the spaces \(L^{p(.)}\) with general variable exponent p. We have seen that many results hold for fairly wild exponents, including discontinuous ones, in this general setting. We studied complete ness, separability, reflexivity, and uniform convexity.
Diening, Lars   +7 more
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Regularity of Local Bilinear Maximal Operator

Results in Mathematics, 2021
Given an open set \(\Omega\) in \(\mathbb{R}^n\) and \(0\leq ...
Feng Liu, Shifen Wang, Qingying Xue
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The maximal operator classifier

2015 IEEE/ACIS 14th International Conference on Computer and Information Science (ICIS), 2015
The KNN is a classic text classification algorithm. In this paper, we propose a new text classification algorithm based on the KNN. We set a text similarity threshold to optimize the value of K. In this way, we can avoid the wrong result of classification led by the unbalance of sample size. In the meantime, we use the maximal operator to calculate the
Yuqi Wang, Wenqian Shang, Shuchao Feng
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Maximal Operators and Cantor Sets

Canadian Mathematical Bulletin, 2000
AbstractWe consider maximal operators in the plane, defined by Cantor sets of directions, and show such operators are not bounded on L2 if the Cantor set has positive Hausdorff dimension.
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Maximal dominated operator semigroups

Semigroup Forum, 2002
The authors study semigroups of operators on vector spaces: ``For any maximal semigroup \({\mathcal M}\) dominated by a certain pair of homogeneous functions there is an operator quasinorm for which \({\mathcal M}\) is exactly the semigroup of contractions in this quasinorm. Applications to Riesz spaces are given.
Drnovšek, Roman, Omladič, Matjaž
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Subspaces of Maximal Operator Spaces

Integral Equations and Operator Theory, 2004
Recall that an operator space \(X\) is maximal if for any arbitrary operator space \(Y\), every bounded linear map \(u: X \to Y\) is automatically completely bounded with \(\| u\| _{cb}=\| u\| \). For any given Banach space \(X\), there is a unique maximal operator space whose underlying Banach space is \(X\).
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Maximal Monotonicity of a Nemytskii Operator

Functional Analysis and Its Applications, 2021
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