Results 101 to 110 of about 4,696,878 (266)
We define the new central Morrey space with variable exponent and investigate its relation to the Morrey-Herz spaces with variable exponent. As applications, we obtain the boundedness of the homogeneous fractional integral operator TΩ,σ and its ...
Hongbin Wang, Jiajia Wang, Zunwei Fu
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Two weight estimates for a class of (p, q) type sublinear operators and their commutators
In the present paper, the authors investigate the two weight, weak-(p, q) type norm inequalities for a class of sublinear operators 𝓣γ and their commutators [b, 𝓣γ] on weighted Morrey and Amalgam spaces.
Yunpeng Hu, Jiang Zhou, Yonghui Cao
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Our goal is to obtain the John–Nirenberg inequality for ball Banach function spaces X, provided that the Hardy–Littlewood maximal operator M is bounded on the associate space X′ $X'$ by using the extrapolation.
Mitsuo Izuki +2 more
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Weak BMO and Toeplitz operators on Bergman spaces [PDF]
Jari Taskinen, Jani A. Virtanen
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On the Jackson type inequality in the dyadic BMO space
In this paper the direct theorem of the approximation theory for functions from the dyadic Besov space is proved. Together with the inverse theorem, it allows to solve an interpolation problem between dyadic BMO and the dyadic Besov space.
I. P. Irodova
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Commutators, BMO, Hardy Spaces and Factorization: A Survey
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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BMOand Hankel operators on Bergman spaces [PDF]
Let \(\text{BMO}_ \partial^ p\) be the space of functions on the open unit ball in \(\mathbb{C}^ n\) with bounded mean oscillation in the Bergman metric defined using the volume \(L^ p\) integral. Here the author studies the structure of \(\text{BMO}_ \partial^ p\), in particular how \(\text{BMO}_ \partial^ p\) depends on \(p\). He also characterizes \(
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Boundedness of homogeneous fractional integral operator on Morrey space
For 0 < α < n ...
Siying Meng, Yanping Chen
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Commutators generated by BMO-functions and the fractional integrals on Orlicz-Morrey spaces [PDF]
Takeshi Iida
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Local hardy and BMO spaces on non-homogeneous spaces [PDF]
AbstractLet µ be Radon measure on Rd which may be non doubling. The only condition that µ must satisfy is the size condition µ(B(x, r)) ≤ Crn for some fixed n є (0, d). Recently, Tolsa introduced the spaces RBMO(µ) and Hatb1.∞ (µ), which, in some ways, play the role of the classical spaces BMO and H1 in case u is a doubling measure.
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