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Lebesgue's Differentiation Theorems in R.I. Quasi-Banach Spaces and Lorentz Spaces Γp,w
Journal of Function Spaces and Applications, 2012 The paper is devoted to investigation of new Lebesgue's type differentiation theorems (LDT) in rearrangement invariant (r.i.) quasi-Banach spaces E and in particular on Lorentz spaces Γp,w={f:∫(f ...
Maciej Ciesielski, Anna Kamińska
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Behnke-Stein Theorem for Analytic Spaces [PDF]
Transactions of the American Mathematical Society, 1974 The notion of q q -Runge pair is extended to reduced complex analytic spaces.
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manuscripta mathematica, 2004 plain TeX, 8 ...
Akhiezer, Dmitri, Heinzner, Peter
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Replication Data for: Dinger, Stein, Zhao Gov 2001 (Fall 2022) Replication of Solis et al. 2021
, 2022 This code was created by Tai Dinger, Dorit Stein, and Lavinia Zhao as part of the replication assignment in Gary King's Gov 2001 class, Fall 2022 at Harvard University.
Stein, Dorit
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Stein–Weiss inequality on product spaces [PDF]
Revista Matemática Iberoamericana, 2020 We give a classification between weighted norm inequalities of strong fractional integral operators and their corresponding multi-parameter Muckenhoupt characteristics, by considering the weights to be power functions. As a result, we extend the classical Stein–Weiss theorem on product spaces.
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Extrapolation to Morrey Banach spaces on spaces of homogeneous type
Analysis and Geometry in Metric SpacesThis paper introduces the Morrey Banach spaces on spaces of homogeneous type. We establish the Rubio de Francia extrapolation theory for Morrey Banach spaces on spaces of homogeneous type.
Ho Kwok-Pun
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Stein-Rule Estimation under an Extended Balanced Loss Function [PDF]
, 2007 This paper extends the balanced loss function to a more general set up. The ordinary least squares and Stein-rule estimators are exposed to this general loss function with quadratic loss structure in a linear regression model.
Toutenburg, Helge +3 more
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On the v-Picard Group of Stein Spaces
International Mathematics Research NoticesAbstract We study the image of the Hodge–Tate logarithm map (in any cohomological degree), defined by Heuer, in the case of smooth Stein varieties. Heuer, motivated by the computations for the affine space of any dimension, raised the question whether this image is always equal to the group of closed differential forms.
Ertl, Veronika +2 more
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An embedding theorem for Campanato spaces
Electronic Journal of Differential Equations, 2002 The purpose of this paper is to give a Sobolev type embedding theorem for the spaces $mathcal{L}_{p,q}^{lambda,s}(mathbb{R}^{n})$. The homogeneous versions of these spaces contain well known spaces such as the Bounded Mean Oscillation spaces (BMO) and ...
Azzeddine El Baraka
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Stein-Weiss-Adams inequality on Morrey spaces
Journal of Functional Analysis, 2023 We establish Adams type Stein-Weiss inequality on global Morrey spaces on general homogeneous groups. Special properties of homogeneous norms and some boundedness results on global Morrey spaces play key roles in our proofs. As consequence, we obtain fractional Hardy, Hardy-Sobolev, Rellich and Gagliardo-Nirenberg inequalities on Morrey spaces on ...
AIDYN KASSYMOV +3 more
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