Results 101 to 110 of about 1,131,073 (219)
Comparison of Orlicz-Lorentz spaces [PDF]
Orlicz-Lorentz spaces provide a common generalization of Orlicz spaces and Lorentz spaces. They have been studied by many authors, including Mastyło, Maligranda, and Kamińska.
J. Montgomery-Smith, S. +1 more
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Sequentially compact sets in a class of generalized Orlicz spaces [PDF]
summary:In this paper, we will characterize sequentially compact sets in a class of generalized Orlicz ...
Wang, Jincai
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Recently, generalized Orlicz spaces has become part of the mainstream research fields in contemporary functional analysis. so, In this memory, we study some definitions and basic properties of Φ-function and we use them to study some properties of ...
BOUSBAA, Racha
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Approximation results in Orlicz spaces by modified sampling Kantorovich operators
This paper deals with the modified sampling Kantorovich operators. We start by presenting the primary notations of Orlicz spaces and fundamental auxiliary results.
Turgay Metin
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ON \(\lambda\)-WEAK CONVERGENCE OF SEQUENCES DEFINED BY AN ORLICZ FUNCTION
In this article, we introduce and rigorously analyze the concept of difference \(\lambda\)-weak convergence for sequences defined by an Orlicz function.
Ömer Kişi, Mehmet Gürdal
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Multiple solutions for Kirchhoff elliptic equations in Orlicz-Sobolev spaces
We investigate the existence of solutions of the Kirchhoff elliptic equations with nonlinearity in R N $R^{N}$ . Using the ideas developed in Orlicz spaces and the technique of variation principle, we prove that there are at least three solutions in ...
Shujun Wu
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𝑝-Carleson Measures for a Class of Hardy-Orlicz Spaces
An alternative interpretation of a family of weighted Carleson measures is used to characterize 𝑝-Carleson measures for a class of Hardy-Orlicz spaces admitting a nice weak factorization.
Benoît Florent Sehba
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Weyl's Law for the Steklov Problem on Surfaces with Rough Boundary. [PDF]
Karpukhin M, Lagacé J, Polterovich I.
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Characterization of generalized Orlicz spaces
The norm in classical Sobolev spaces can be expressed as a difference quotient. This expression can be used to generalize the space to the fractional smoothness case. Because the difference quotient is based on shifting the function, it cannot be used in
Hästö, Peter +2 more
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On Banach envelopes of Hardy−Orlicz spaces on planar domains [PDF]
We investigate Hardy--Orlicz spaces and weighted Bergman spaces on multiply connected domains and describe Banach envelopes of Hardy--Orlicz spaces generated by Orlicz functions well estimated by power-type ...
Rzeczkowski, Michał
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