Results 31 to 40 of about 12,388,491 (323)
Poincaré inequalities for the maximal function [PDF]
We study generalized Poincar\'e inequalities. We prove that if a function satisfies a suitable inequality of Poincar\'e type, then the Hardy-Littlewood maximal function also obeys a meaningful estimate of similar form.
Olli Saari
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Musielak-Orlicz-Hardy Spaces Associated with Operators Satisfying Reinforced Off-Diagonal Estimates
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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Weighted norm inequalities for the Hardy maximal function
. The principal problem considered is the determination of all non-negative functions, U(x), for which there is a constant, C, such ...
B. Muckenhoupt
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Bilinear Spherical Maximal Function [PDF]
We obtain boundedness for the bilinear spherical maximal function in a range of exponents that includes the Banach triangle and a range of $L^p$ with ...
José A. Barrionuevo+4 more
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Maximal function characterizations for Hardy spaces associated with nonnegative self-adjoint operators on spaces of homogeneous type [PDF]
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
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Coulomb blockade in two island systems with highly conductive junctions [PDF]
We report measurements on single-electron pumps, consisting of two metallic islands formed by three tunnel junctions in series. We focus on the linear-response conductance as a function of gate voltage and temperature of three samples with varying system
Bernhard Limbach+6 more
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Generalization and Modification of Hardy-Littlewood Maximal Functions
The purpose of this paper is to provide the different types of Hardy-Littlewood Maximal Functions, the relationship between them and the corresponding extension of ℝn of the Hardy-Littlewood maximal function.
HS Adewinbi, OJ Peter
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The Variation of the Fractional Maximal Function of a Radial Function [PDF]
In this paper we study the regularity of the non-centered fractional maximal operator $M_{\beta}$. As the main result, we prove that there exists $C(n,\beta)$ such that if $q=n/(n-\beta)$ and $f$ is a radial function, then $\|DM_{\beta}f\|_{L^{q}(\mathbb{
Hannes Luiro, Jos'e Madrid
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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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Maximal Ergodic Inequalities for Banach Function Spaces
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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