Results 61 to 70 of about 105 (87)

Orlicz-Lorentz Sequence Spaces Equipped with the Orlicz Norm

Acta Mathematica Scientia, 2022
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Cui, Yunan, Foralewski, Paweł, Kończak, Joanna   +2 more
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Expansivity property for composition operators on the Orlicz–Lorentz space

The Journal of Analysis, 2023
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Sharma, Aditi, Singh, Rajat
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Points of monotonicity in Orlicz–Lorentz function spaces

Nonlinear Analysis: Theory, Methods & Applications, 2010
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Gong, Wanzhong, Shi, Zhongrui
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Smoothness in Orlicz–Lorentz spaces

Banach Journal of Mathematical Analysis
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Wang, Di, Li, Yongjin
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Some Remarks on Orlicz‐Lorentz Spaces

Mathematische Nachrichten, 1990
AbstractSpaces of Lorentz type called Orlicz‐Lorentz spaces are studied. There are given necessary and sufficient conditions for the spaces to be order continuous, separable, KB‐spaces and to contain isometric or isomorphic copy of l∞ or c0. Moreover a criterion for strict convexity of these spaces is found.
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Weak inequalities for maximal functions in Orlicz–Lorentz spaces and applications

Journal of Approximation Theory, 2010
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exaly   +3 more sources

Extended best polynomial approximation operator in Orlicz–Lorentz spaces

Mathematische Nachrichten, 2022
AbstractIn this article, we consider the best polynomial approximation operator defined on an Orlicz–Lorentz space generated by an Orlicz function ϕ and a non‐negative continuous weight function w. Then we extend the best polynomial approximation operator from to , where is the derivative function of ϕ.
Ferreyra, David Eduardo, Gareis, María Inés, Levis, Fabián Eduardo   +2 more
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Some Rotundities of Orlicz–Lorentz Spaces

Acta Mathematica Sinica, English Series
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Gong, Wan Zhong, Wang, Peng
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The monotonicity of Orlicz–Lorentz spaces equipped with the F-norm

Positivity
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Cui Yunan
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Some properties and interpolation theorems in weak Orlicz–Lorentz spaces

Acta Mathematica Hungarica, 2021
Define \[\Vert f\Vert_{\Lambda_X^{\varphi,\infty}(w)}=\inf\Bigl\{c>0:\, \sup_{t>0}\varphi\Bigl(\frac{f^\ast(t)}{c}\Bigr)W(t)\leq 1 \Bigr\}\] where \(w\geq 0\), \(W(t)=\int_0^t w\), and \(f^\ast\) is the decreasing rearrangement of \(f\) on the \(\sigma\)-finite measure space \((X,\mu)\).
Fan, L.-P., Ma, C.-B.
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