Results 101 to 110 of about 5,398,923 (220)
Anisotropic interpolation theorems of Musielak-Orlicz type
Anisotropy is a common attribute of Nature, which shows different characterizations in different directions of all or part of the physical or chemical properties of an object. The anisotropic property, in mathematics, can be expressed by a fairly general
Jinxia Li, Ruirui Sun, Baode Li
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k-Uniform Rotundity of Lorentz–Orlicz Spaces
It is known that if an Orlicz function space isk-uniformly rotund for somek≥2, then it must be uniformly convex.
Lin, Pei-Kee, Lin, Pei Kee
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Complex Convexity of Musielak-Orlicz Function Spaces Equipped with the p-Amemiya Norm
The complex convexity of Musielak-Orlicz function spaces equipped with the p-Amemiya norm is mainly discussed.
Lili Chen, Yunan Cui, Yanfeng Zhao
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On some vector valued sequence space using Orlicz function [PDF]
In this paper, we introduced some new sequence space using Orlicz function and study some properties of this ...
Srivastava, P. D., Ghosh, D.
core
Fractional Orlicz-Sobolev spaces
The optimal Orlicz target space and the optimal rearrangement-invariant tar- get space are exhibited for embeddings of fractional-order Orlicz-Sobolev spaces W^{s,A}(R^n). Related Hardy type inequalities are proposed as well.
Angela Alberico
core
Composition operators on Hardy-Orlicz spaces [PDF]
We investigate composition operators on Hardy-Orlicz spaces when the Orlicz function Ψ grows rapidly: compactness, weak compactness, to be p-summing, order bounded,..., and show how these notions behave according to the growth of Ψ.
Daniel Li +7 more
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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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On one class of Orlicz functions
Answering to a recent question raised by Leśnik, Maligranda, and Tomaszewski, we prove that there is an Orlicz function $Φ$ with the upper Matuszewska-Orlicz index equal to $1$ such that the Orlicz space $L_Φ$ does not satisfy Dunford-Pettis criterion of weak compactness.
openaire +2 more sources
Strongly Exposed Points of Orlicz Sequence Spaces Equipped with the p-Amemiya Norm
Using some new techniques, criteria for strongly exposed points of Orlicz sequence spaces generated by arbitrary Orlicz function and equipped with the p-Amemiya (1
Xiaoyan Li, Yunan Cui
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We prove, for Orlicz spaces LA(ℝN) such that A satisfies the Δ2 condition, the nonresolvability of the A-Laplacian equation ΔAu+h=0 on ℝN, where ∫h≠0, if ℝN is A-parabolic.
Noureddine Aïssaoui
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