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The boundedness of multilinear commutators on weighted spaces and Herz-type spaces

Acta Mathematica Scientia, 2007
Abstract The boundedness of maximal multilinear commutator on certain weighted spaces is obtained. The boundedness of mulitilinear commutators of singular integrals with Calderon–Zygmund kernel on Herz-type spaces is also considered.
Weijun Zhou, Bolin Ma, Jingshi Xu
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Generalized Product Hausdorff Operator on Two-Weighted Morrey–Herz Spaces

Russian Journal of Mathematical Physics
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Duong, D. V., Hong, N. T.
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Boundedness of generalized fractional integrals in weighted Herz-type spaces

Approximation Theory and its Applications, 2000
Let \(B_k=\{x\in {\mathbb R}^n; |x|\leq 2^k\}\) and \(C_k=B_k \setminus B_{k-1}\) for \(k\in \mathbb Z\). Let \(\chi_k\) denote the characteristic function of the set \(C_k\).
Tang, Canqin, Yang, Dachun
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Continuity of Multilinear Operators in Weighted Herz Spaces with Extreme Exponents

Siberian Mathematical Journal, 2004
Continuity is obtained of some multilinear operators related to certain integral operators for the weighted Herz spaces with extreme exponents. The operators include the Littlewood-Paley and Marcinkiewicz operators.
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The weighted Herz-type Hardy spaces hKα,pq(ω1,ω2)

Approximation Theory and its Applications, 1997
Let ...
Fan Dashan, Yang Dachun
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The Hausdorff Operator on Weighted p-Adic Morrey and Herz Type Spaces

p-Adic Numbers, Ultrametric Analysis and Applications, 2019
Let \(\mathbb Q_p\) be the \(p\)-adic field with field norm \(|\cdot|_p\). Then \(\mathbb Q^n_p=\mathbb Q_p\times \dots \times \mathbb Q_p\) is equipped by the norm \(|\mathfrak{x}|_p=\max_{1\leq i\leq n}|x_i|_p\) for \(\mathfrak{x}=(x_1,x_2,\dots,x_n)\in \mathbb Q^n_p\).
Hussain, Amjad, Sarfraz, Naqash
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Extrapolation to two-weighted Herz spaces with three variable exponents

Advances in Operator Theory
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mitsuo Izuki   +2 more
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