Results 211 to 220 of about 4,733,299 (267)
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Grand Morrey Spaces and Grand Hardy–Morrey Spaces on Euclidean Space
The Journal of Geometric Analysis, 2023In this paper, the author introduces and investigates grand Morrey spaces and grand Hardy-Morrey spaces on \(\mathbb R^n\). He shows that whenever a grand Morrey space satisfies some mild conditions, the characteristic functions of balls belong to a grand Morrey space. Hence, a grand Morrey space is a ball Banach function space.
K. Ho
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Cauchy–Szegö commutators on weighted Morrey spaces
Mathematische Nachrichten, 2023In the setting of quaternionic Heisenberg group Hn−1$\mathcal H^{n-1}$ , we characterize the boundedness and compactness of commutator [b,C]$[b,\mathcal {C}]$ for the Cauchy–Szegö operator C$\mathcal {C}$ on the weighted Morrey space Lwp,κ(Hn−1)$L_w^{p,\,
Zunwei Fu +3 more
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Mathematische Nachrichten, 2023
We study Trudinger‐type inequalities for variable Riesz potentials Jα(·),τf$J_{\alpha (\cdot ), \tau }f$ of functions in Musielak–Orlicz–Morrey spaces over bounded metric measure spaces. As a good example, we obtain Trudinger‐type inequalities for double‐
T. Ohno, T. Shimomura
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We study Trudinger‐type inequalities for variable Riesz potentials Jα(·),τf$J_{\alpha (\cdot ), \tau }f$ of functions in Musielak–Orlicz–Morrey spaces over bounded metric measure spaces. As a good example, we obtain Trudinger‐type inequalities for double‐
T. Ohno, T. Shimomura
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Herz Spaces Meet Morrey Type Spaces and Complementary Morrey Type Spaces
Journal of Fourier Analysis and Applications, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Humberto Rafeiro, Stefan Samko
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The Hardy–Littlewood maximal operator on discrete weighted Morrey spaces
Acta Mathematica Hungarica, 2023We introduce a discrete version of weighted Morrey spaces, and discuss the inclusion relations of these spaces. In addition, we obtain the boundedness of discrete weighted Hardy-Littlewood maximal operators on discrete weighted Lebesgue spaces by ...
Xuebing Hao, Shui Yang, Baode Li
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Positivity, 2019 We introduce mixed Morrey spaces and show some basic properties. These properties extend the classical ones. We investigate the boundedness in these spaces of the iterated maximal operator, the fractional integtral operator and singular integral operator.
exaly +4 more sources
Triebel–Lizorkin–Morrey spaces and differences
Mathematische Nachrichten, 2022We study the Triebel–Lizorkin–Morrey spaces Eu,p,qs(Rd)$\mathcal {E}^{s}_{u,p,q}\big ({\mathbb {R}}^d\big )$ and prove that under certain sufficient conditions on the parameters these spaces can be characterised in terms of higher‐order differences ...
Marc Hovemann
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Generalized Morrey Spaces – Revisited
Zeitschrift für Analysis und ihre Anwendungen, 2017The generalized Morrey space {\mathcal M}_{p,\phi}({\mathbb R}^n) was defined by Mizuhara 1991 and Nakai in 1994. It is equipped with a parameter 0 < p < \infty
Akbulut, Ali +3 more
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AIMS Mathematics
In this paper, we study the boundedness of the commutator of the rough fractional Hausdorff operator on grand-variable-Herz-Morrey spaces when the symbol functions belong to bounded mean oscillations (BMO) space.
Javeria Younas +4 more
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In this paper, we study the boundedness of the commutator of the rough fractional Hausdorff operator on grand-variable-Herz-Morrey spaces when the symbol functions belong to bounded mean oscillations (BMO) space.
Javeria Younas +4 more
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Besov‐Morrey spaces and Triebel‐Lizorkin‐Morrey spaces for nondoubling measures
Mathematische Nachrichten, 2009AbstractWe define Morrey type Besov‐Triebel spaces with the underlying measure non‐doubling. After defining the function spaces, we investigate boundedness property of some class of the singular integral operators (© 2009 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)
Sawano, Yoshihiro, Tanaka, Hitoshi
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