Results 141 to 150 of about 273 (178)

On a product-type operator from weighted Bergman-Orlicz space to some weighted type spaces.

Appl Math Comput, 2015
Jiang ZJ.
europepmc   +1 more source

Central Limit Theorems and Uniform Laws of Large Numbers for Arrays of Random Fields. [PDF]

J Econom, 2009
Jenish N, Prucha IR.
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Representations of weak and strong integrals in banach spaces. [PDF]

Proc Natl Acad Sci U S A, 1969
Brooks JK.
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ON A "MONOTONICITY" METHOD FOR THE SOLUTION OF NONLINEAR EQUATIONS IN BANACH SPACES. [PDF]

Proc Natl Acad Sci U S A, 1963
Minty GJ.
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Convolutions of vector fields and interpolation. [PDF]

Proc Natl Acad Sci U S A, 1967
Rao MM.
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BEST APPROXIMATORS WITHIN A LINEAR FAMILY ON AN INTERVAL. [PDF]

Proc Natl Acad Sci U S A, 1960
Walsh JL, Motzkin TS.
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Orlicz-Pettis topologies in function spaces

, 1979
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On the convexity coefficient of Musielak–Orlicz function spaces equipped with the Orlicz norm

Mathematische Nachrichten, 2023
AbstractIn Hudzik and Landes, the convexity coefficient of Musielak–Orlicz function spaces over a non‐atomic measure space equipped with the Luxemburg norm is computed whenever the Musielak–Orlicz functions are strictly convex see [6]. In this paper, we extend this result to the case of Musielak–Orlicz spaces equipped with the Orlicz norm.
Cui Yunan
exaly   +2 more sources

M‐constants in Orlicz–Lorentz function spaces

Mathematische Nachrichten, 2019
AbstractIn this paper some lower and upper estimates of M‐constants for Orlicz–Lorentz function spaces for both, the Luxemburg and the Amemiya norms, are given. Since degenerated Orlicz functions φ and degenerated weighted sequences ω are also admitted, this investigations concern the most possible wide class of Orlicz–Lorentz function spaces.
Henryk Hudzik, Paweł Foralewski
exaly   +2 more sources

Orlicz Spaces and Rearranged Maximal Functions

Mathematische Nachrichten, 1987
Given a Young function \(\Phi\) on [0,\(\infty)\), the authors define the \(\Phi\)-mean of the decreasing rearrangement \(f^*\) of some measurable function f by \[ f_{\Phi}^{**}(t)=\inf \{\lambda:\lambda >0,\int^{t}_{0}\Phi (f^*(s)/\lambda)ds\leq t\}; \] if \(\Phi\) is the identity, one gets the usual average rearrangement \(f^{**}\) of f [see e.g ...
Bagby, Richard J., Parsons, John D.
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