Results 131 to 140 of about 7,160,171 (246)
Rates of convergence for regression with the graph poly-Laplacian. [PDF]
Sampl Theory Signal Process Data Anal, 2023 Trillos NG, Murray R, Thorpe M.
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The Daugavet property in the Musielak-Orlicz spaces
, 2014 We show that among all Musielak-Orlicz function spaces on a σ-finite non-atomic complete measure space equipped with either the Luxemburg norm or the Orlicz norm the only spaces with the Daugavet property are L1, L∞, L1 ⊕1 L∞ and L1 ⊕∞ L∞. In particular,
Kubiak, Damian, Kamińska, Anna
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Birnbaum-Orlicz spaces of functions on groups [PDF]
Pacific Journal of Mathematics, 1975 openaire +3 more sources
On some generalized statistically convergent sequence spaces
Kuwait Journal of Science, 2015 In this paper we construct some generalized new difference statistically convergentsequence spaces defined by a Musielak-Orlicz function over n − normed spaces.
KULDIP RAJ, SEEMA JAMWAL
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Lp Unit Spheres and the α-Geometries: Questions and Perspectives. [PDF]
Entropy (Basel), 2020 Gibilisco P.
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Asymptotic properties of the von Foerster-Lasota equation and indices of Orlicz spaces
Electronic Journal of Differential Equations, 2016 This article concerns the asymptotic behaviour of the dynamical systems induced by the von Foerster-Lasota equation. We study chaoticity of the system in the sense of Devaney and its strong stability in Orlicz spaces generated by any phi-function.
Antoni Leon Dawidowicz, Anna Poskrobko
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Maximal function on Musielak–Orlicz spaces and generalized Lebesgue spaces
Bulletin des Sciences Mathématiques, 2005 It is proved that the uniform boundedness of averaging operators corresponding to families of disjoint cubes is equivalent to the boundedness of the Hardy--Littlewood maximal operator \(M\) on generalized Lebesgue space \(L^{p(\cdot)}(\mathbb R^d)\) with \(1< \operatorname{ess}\inf p\leq \operatorname{ess}\sup p< \infty\).
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Inductive limit topologies on Orlicz spaces [PDF]
, 1991 summary:Let $L^\varphi $ be an Orlicz space defined by a convex Orlicz function $\varphi $ and let $E^\varphi $ be the space of finite elements in $L^\varphi $ (= the ideal of all elements of order continuous norm). We show that the usual norm topology $\
Nowak, Marian
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Lipschitz-Orlicz Spaces and the Laplace Equation
, 1996 Stein and Taibleson gave a characterization for f ϵ Lp(ℝn) to be in the spaces Lip (α, Lp) and Zyg(α, Lp) in terms of their Poisson integrals. In this paper we extend their results to Lipschitz-Orlicz spaces Lip (α, Lm) and Zygmund-Orlicz spaces Zyg (φ ...
Aksoy, A.G., +4 more
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