Results 101 to 110 of about 4,589,015 (245)
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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Stability and boundedness of regular solutions for a Sisko flow in an infinite annular porous space
The present article is intended to study the boundedness of solutions for an unsteady non-Newtonian flow, whose strain–stress relationship is provided by the Sisko fluid model.
José Luis Díaz Palencia+3 more
doaj
Deciphering Design of Aggregation‐Induced Emission Materials by Data Interpretation
Employing data science to elucidate the relationship between structure and properties of AIE materials in a comprehensible manner. Abstract This work presents a novel methodology for elucidating the characteristics of aggregation‐induced emission (AIE) systems through the application of data science techniques.
Junyi Gong+5 more
wiley +1 more source
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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Toeplitz operators with BMO symbols on the Segal-Bargmann space
We show that Zorboska's criterion for compactness of Toeplitz operators with BMO 1 symbols on the Bergman space of the unit disc holds, by a different proof, for the Segal-Bargmann space of Gaussian square-integrable entire functions on ℂ n .
L. Coburn, J. Isralowitz, Bo Li
semanticscholar +1 more source
BMO-Boundedness of Maximal Operators and g-Functions Associated with Laguerre Expansions
Let {𝜑𝛼𝑛}𝑛∈ℕ be the Laguerre functions of Hermite type with index 𝛼. These are eigenfunctions of the Laguerre differential operator 𝐿𝛼=1/2(−𝑑2/𝑑𝑦2+𝑦2+1/𝑦2(𝛼2−1/4)). In this paper, we investigate the boundedness of the Hardy-Littlewood maximal function,
Li Cha, Heping Liu
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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
doaj
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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Boundedness of homogeneous fractional integral operator on Morrey space
For 0 < α < n ...
Siying Meng, Yanping Chen
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Commutators on Weighted Morrey Spaces on Spaces of Homogeneous Type
In this paper, we study the boundedness and compactness of the commutator of Calderón– Zygmund operators T on spaces of homogeneous type (X, d, µ) in the sense of Coifman and Weiss.
Gong Ruming+3 more
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