Results 11 to 20 of about 105 (87)
On Disjointly Homogeneous Orlicz–Lorentz Spaces [PDF]
Mathematical Notes, 2020 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Astashkin, S. V., Strakhov, S. I.
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Embeddings of Orlicz–Lorentz spaces into $L_1$ [PDF]
St. Petersburg Mathematical Journal, 2021 In this article, we show that Orlicz-Lorentz spaces $\ell^n_{M,a}$, $n\in\mathbb N$ with Orlicz function $M$ and weight sequence $a$ are uniformly isomorphic to subspaces of $L_1$ if the norm $\|\cdot\|_{M,a}$ satisfies certain Hardy-type inequalities. This includes the embedding of some Lorentz spaces $d^n(a,p)$. Our approach is based on combinatorial
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On the dual of Orlicz–Lorentz space [PDF]
Proceedings of the American Mathematical Society, 2002 A description of the Köthe dual of the Orlicz–Lorentz space Λ
Hudzik, H., Kaminska, A., Mastylo, M.
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Dual spaces to Orlicz–Lorentz spaces [PDF]
Studia Mathematica, 2014 25 ...
Kamińska, Anna +2 more
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Sharp estimates for conditionally centered moments and for compact operators on Lp$L^p$ spaces
Mathematische Nachrichten, Volume 296, Issue 1, Page 368-381, January 2023., 2023 Abstract Let (Ω,F,P)$(\Omega , \mathcal {F}, \mathbf {P})$ be a probability space, ξ be a random variable on (Ω,F,P)$(\Omega , \mathcal {F}, \mathbf {P})$, G$\mathcal {G}$ be a sub‐σ‐algebra of F$\mathcal {F}$, and let EG=E(·|G)$\mathbf {E}^\mathcal {G} = \mathbf { E}(\cdot | \mathcal {G})$ be the corresponding conditional expectation operator.
Eugene Shargorodsky, Teo Sharia
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Convergence of Vilenkin–Fourier series in variable Hardy spaces
Mathematische Nachrichten, Volume 295, Issue 9, Page 1812-1839, September 2022., 2022 Abstract Let p(·):[0,1)→(0,∞)$p(\cdot ): [0,1)\rightarrow (0,\infty )$ be a variable exponent function satisfying the log‐Hölder condition and 0
Ferenc Weisz
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Journal of Function Spaces, Volume 2022, Issue 1, 2022., 2022 Let θ ≥ 0 and p(·) be a variable exponent, and we introduce a new class of function spaces Lp(·),θ in a probabilistic setting which unifies and generalizes the variable Lebesgue spaces with θ = 0 and grand Lebesgue spaces with p(·) ≡ p and θ = 1. Based on the new spaces, we introduce a kind of Hardy‐type spaces, grand martingale Hardy spaces with ...
Libo Li, Zhiwei Hao, Tianqing An
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Quantitative Economics, Volume 13, Issue 1, Page 63-94, January 2022., 2022 This paper is concerned with estimation of functionals of a latent weight function that satisfies possibly high‐dimensional multiplicative moment conditions. Main examples are functionals of stochastic discount factors in asset pricing, missing data problems, and treatment effects.
Chen Qiu, Taisuke Otsu
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Martingale Transforms between Martingale Hardy‐amalgam Spaces
Abstract and Applied Analysis, Volume 2021, Issue 1, 2021., 2021 We discuss martingale transforms between martingale Hardy‐amalgam spaces Hp,qs,Qp,q and Pp,q. Let 0 < p < q < ∞, p1 < p and q1 < q and let f = (fn, n ∈ ℕ) be a martingale in Pp1,q1; then, we show that its martingale transforms are the martingales in Pp,q for some p, q and similarly for Hp,qs and Qp,q.
Justice Sam Bansah, Victor Kovtunenko
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k-rotundity of Orlicz-Lorentz sequence spaces
Indian Journal of Pure and Applied Mathematics, 2023 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zichen Wang, Wanzhong Gong
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