Results 31 to 40 of about 4,733,299 (267)
Calderón Operator on Local Morrey Spaces with Variable Exponents
In this paper, we establish the boundedness of the Calderón operator on local Morrey spaces with variable exponents. We obtain our result by extending the extrapolation theory of Rubio de Francia to the local Morrey spaces with variable exponents.
Kwok-Pun Ho
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Generalized Von Neumann-Jordan Constant for Morrey Spaces and Small\n Morrey Spaces [PDF]
6 ...
Hairur Rahman, Hendra Gunawan
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On the relation between mixed Morrey spaces and mixed Morrey double-sequence spaces [PDF]
In this article, we prove that mixed Morrey double-sequence spaces can be realized as a subspace of mixed Morrey spaces. Our proof extends a similar result for discrete Morrey spaces, obtained by Kikianty and Schwanke in 2019.
Gunawan Hendra +4 more
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For 1 ≤ p > ∞ 1 \leq p > \infty , Ω \Omega an open and bounded subset of R n {R^n} , and a nonincreasing and nonnegative function φ \varphi defined in ( 0 ,
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Calderon-Zygmund operators and their commutators on generalized weighted Orlicz-Morrey spaces [PDF]
In this paper, we obtain the necessary and sufficient conditions for the weak/strong boundedness of the Calder´on-Zygmund operators in generalized weighted Orlicz-Morrey spaces.
F. Deringoz +3 more
semanticscholar +1 more source
In this paper, we prove the boundedness of generalized fractional integral operators I? in the vanishing generalized weighted Morrey-type spaces, such as vanishing generalized weighted local Morrey spaces and vanishing generalized weighted global ...
A. Kucukaslan
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If \(f\) is a Lebesgue measurable function on the real line \(R\) and \[ \int_R{\bigl|f(z)\bigr|dx\over 1+x^2}
Wu, Zhijian, Xie, Chunping
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Strong approximation of Fourier series on generalized periodic Morrey spaces
In recent years, a lot of attention has been paid to study of Morrey type spaces. Many applications in partial differential equation of Morrey spaces and Lizorkin-Triebel spaces have been given in work G.Di Fazioand, M.
A.N. Adilkhanov +2 more
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Morrey Spaces are Embedded Between Weak Morrey Spaces and Stummel Classes [PDF]
In this paper, we show that the Morrey spaces $ L^{1,\left( \frac{\lambda}{p} -\frac{n}{p} + n \right) } \left( \mathbb{R}^{n} \right) $ are embedded betweenweak Morrey spaces $ wL^{p,\lambda}\left( \mathbb{R}^{n} \right) $ and Stummelclasses $ S_{\alpha}\left( \mathbb{R}^{n} \right) $ under some conditions on$ p, \lambda $ and $ \alpha $.
Tumalun, Nicky K., Gunawan, Hendra
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Hardy’s inequalities and integral operators on Herz-Morrey spaces
We obtain some estimates for the operator norms of the dilation operators on Herz-Morrey spaces. These results give us the Hardy’s inequalities and the mapping properties of the integral operators on Herz-Morrey spaces.
Yee Tat-Leung, Ho Kwok-Pun
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