Results 81 to 90 of about 940,591 (166)
Open MathematicsWe define the weighted Orlicz-Lorentz-Morrey and weak weighted Orlicz-Lorentz-Morrey spaces to generalize the Orlicz spaces, the weighted Lorentz spaces, the Orlicz-Lorentz spaces, and the Orlicz-Morrey spaces.
Li Hongliang
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Weighted Lorentz Spaces, Variable Exponent Analysis, and Operator Extensions
AxiomsWe develop novel extensions in the theory of weighted Lorentz spaces. In particular, we generalize classical results by introducing variable-exponent Lorentz spaces, establish sharp constants and quantitative bounds for maximal operators, and extend the ...
Saeed Hashemi Sababe, Ismail Nikoufar
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MathematicsIn this manuscript, we introduce a class of measurable functions A(R+), which is utilized to construct a generalized Bessel–Riesz kernel and the corresponding generalized Bessel–Riesz operator.
Ali Raza +2 more
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Improved $\ell^p$-Boundedness for Integral $k$-Spherical Maximal Functions
Discrete Analysis, 2018 Improved $\ell^p$-Boundedness for Integral $k$-Spherical Maximal Functions, Discrete Analysis 2018:10, 18pp. An important role in harmonic analysis is played by the notion of a _maximal function_ (which is actually a non-linear operator on a space of ...
Theresa C. Anderson +3 more
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On Some Properties of Hardy- Littlewood Maximal Operators on Hardy Spaces Built upon BFS
, 2019 Operator theory studied by very mathematicians, we refer to [1,2,3,4,5]. Compactification of weighted Hardy operator in variable exponent Lebesgue spaces has been proof by [6].
Akın, Lütfi, AKIN, Lutfi
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The BCS Critical Temperature at High Density. [PDF]
Math Phys Anal Geom, 2022 Henheik J.
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A Direct Proof of Hardy-Littlewood Maximal Inequality for Operator-valued Functions [PDF]
We give a direct proof of the operator valued Hardy-Littlewood maximal inequality for ...
Liu, Zhenchuan +2 more
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Bulletin of Mathematical SciencesLet [Formula: see text], [Formula: see text], and [Formula: see text] denote the Triebel–Lizorkin–Bourgain–Morrey space, whose special case was originally introduced by Bourgain.
Yangningrui Wan, Dachun Yang, Yirui Zhao
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A fractional version of Rivière's GL(n)-gauge. [PDF]
Ann Mat Pura Appl, 2022 Da Lio F, Mazowiecka K, Schikorra A.
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A note on weighted norm inequalities for the Hardy-Littlewood maximal operator
, 1983 In this note we give an extremely simple proof of the weight norm inequalities for the Hardy-Littlewood maximal operator in R n {{\mathbf {R}}^n} .
Michael Christ, Robert Fefferman
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