Results 41 to 50 of about 12,719,951 (362)
Continuous submodular function maximization
, 2020 Continuous submodular functions are a category of generally non-convex/non-concave functions with a wide spectrum of applications. The celebrated property of this class of functions - continuous submodularity - enables both exact minimization and approximate maximization in poly. time.
Bian, Yatao; id_orcid0000-0002-2368-4084 +2 more
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Maximal functions of plurisubharmonic functions [PDF]
Tsukuba Journal of Mathematics, 1992 Let \(B\) denote the unit ball in \(\mathbb{C}^ n\) \((n\geq 1)\) with boundary \(S\). For a function \(u:B\to\mathbb{C}\), the radial maximal function \({\mathcal M}u\) on \(S\) is defined by \[ {\mathcal M}u(\eta)=\sup\{| u(r\eta)|:0\leq r1\), \(\eta\in S\), let \(D_ \alpha(\eta)=\{z:| 1-\langle z,\eta\rangle|
Kim, Hong Oh, Park, Yeon Yong
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On Generalized Maximal Functions [PDF]
Proceedings of the American Mathematical Society, 1993 In this paper we study the question of under what circumstances the quantity | | sup t > ∞ , a ∈ R
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Musielak-Orlicz-Hardy Spaces Associated with Operators Satisfying Reinforced Off-Diagonal Estimates
Analysis and Geometry in Metric Spaces, 2013 Let X be a metric space with doubling measure and L a one-to-one operator of type ω having a bounded H∞ -functional calculus in L2(X) satisfying the reinforced (pL; qL) off-diagonal estimates on balls, where pL ∊ [1; 2) and qL ∊ (2;∞]. Let φ : X × [0;∞) →
Bui The Anh +4 more
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Maximal Algebras of Continuous Functions [PDF]
Proceedings of the American Mathematical Society, 1957 in the topology of uniform convergence. In several recent papers John Wermer has considered some difficult special cases. The theorems presented here were suggested by certain of WVermer's results. Let S be the unit circle. Wermer has found a family of subalgebras of C(S) which are maximal among all closed subalgebras of C(S) [1; 2; 3].
Helson, Henry, Quigley, Frank
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Open Mathematics, 2021 In this paper, we consider the maximal operator related to the Laplace-Bessel differential operator (BB-maximal operator) on Lp(⋅),γ(Rk,+n){L}_{p\left(\cdot ),\gamma }\left({{\mathbb{R}}}_{k,+}^{n}) variable exponent Lebesgue spaces.
Kaya Esra
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Robust monotone submodular function maximization [PDF]
Mathematical Programming, 2016 Preliminary version in IPCO ...
James B. Orlin +2 more
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Maximal function characterizations for Hardy spaces associated with nonnegative self-adjoint operators on spaces of homogeneous type [PDF]
Journal of evolution equations (Printed ed.), 2016 Let X be a metric measure space with a doubling measure and L be a nonnegative self-adjoint operator acting on L2(X)\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy ...
Liang Song, Lixin Yan
semanticscholar +1 more source
Maximal Ergodic Inequalities for Banach Function Spaces
, 2015 We analyse the Transfer Principle, which is used to generate weak type maximal inequalities for ergodic operators, and extend it to the general case of $\sigma$-compact locally compact Hausdorff groups acting measure-preservingly on $\sigma$-finite ...
de Beer, Richard, Labuschagne, Louis
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Local sharp maximal functions, geometrical maximal functions and rough maximal functions on local Morrey spaces with variable exponents [PDF]
Mathematical Inequalities & Applications, 2020 In the paper under review the authors obtain that the dual space of the local block space with variable exponent is the local Morrey space with variable exponent. They also obtain the boundedness of the Hardy-Littlewood maximal operators on the local block spaces with variable exponents.
Yee, Tat-Leung +3 more
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