Results 101 to 110 of about 1,659 (229)
Composition of Operators in Orlicz Spaces
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Bongioanni, B., Harboure, E.
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On $P$-convex Musielak-Orlicz spaces [PDF]
summary:In this paper there is proved that every Musielak-Orlicz space is reflexive iff it is $P$-convex. This is an essential extension of the results given by Ye Yining, He Miaohong and Ryszard Płuciennik [16]
Płuciennik, Ryszard +3 more
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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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In this article, we provide a comprehensive study on the continuity and essential norm of an operator defined by an infinite tridiagonal matrix, specifically when it operates from a weighted Orlicz sequence space or a weighted l∞{l}^{\infty } space into ...
Ramos-Fernández Julio C. +2 more
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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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Groups of isometries on Orlicz spaces [PDF]
1* Introduction* Let X be a real or complex Orlicz space of functions on an atomic measure space; an additional (not very restrictive) condition will be imposed on X which implies in particular that X Φ L°°. If X is a Hubert space, there are numerous strongly continuous one parameter groups of isometries on X, according to a classical theorem of M.
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A Continuous Basis for Orlicz Spaces [PDF]
1. In 1910 Haar created the orthonormal system that bears his name in order to show that there are ON systems with respect to which the Fourier series of each continuous function converges uniformly to the function. The Haar functions are themselves discontinuous, however, and this led Franklin to construct a continuous ON set that plays the same role.
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Rearrangement and Convergence in Spaces of Measurable Functions
We prove that the convergence of a sequence of functions in the space L0 of measurable functions, with respect to the topology of convergence in measure, implies the convergence μ-almost everywhere (μ denotes the Lebesgue measure) of the sequence ...
A. Trombetta +2 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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A criterion of weak compactness for operators on subspaces of Orlicz spaces
We give a criterion of weak compactness for the operators on the Morse-Transue space MΨ, the subspace of the Orlicz space LΨ generated by L∞.
Pascal Lefèvre +3 more
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