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Fractional Type Marcinkiewicz Commutators Over Non-Homogeneous Metric Measure Spaces
Analysis Mathematica, 2018The main purpose of this paper is to establish the boundedness of the commutator $$\mathcal{M}_{\beta,\rho,m,b}$$ generated by the fractional type Marcinkiewicz integral
G. Lu, S. Tao
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Boundedness of vector-valued Calderón-Zygmund operators on non-homogeneous metric measure spaces
Journal of Pseudo-Differential Operators and Applications, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Chinese Annals of Mathematics, Series B, 2019
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Ri, Chol, Zhang, Zhenqiu
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Ri, Chol, Zhang, Zhenqiu
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Science China Mathematics, 2020
Let \(T\) be a multilinear CZ operator and \(\vec{b}=(b_1,\dots,b_m)\) be a finite family of \(\widetilde{RBMO}(\mu)\). The iterated commutator \(T_{\Pi \vec{b}}\) generated by \(T\) and \(\vec{b}\) is defined by \[T_{\Pi \vec{b}}(\vec{f})(x)=[b_1,[b_2,\dots,[b_{m-1},[b_m,T]_m]_{m-1},\dots]_2]_1(\vec{f})(x),\] where \(\vec{f}=(f_1,\dots,f_m)\). In this
Zhao, Yuan, Lin, Haibo, Meng, Yan
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Let \(T\) be a multilinear CZ operator and \(\vec{b}=(b_1,\dots,b_m)\) be a finite family of \(\widetilde{RBMO}(\mu)\). The iterated commutator \(T_{\Pi \vec{b}}\) generated by \(T\) and \(\vec{b}\) is defined by \[T_{\Pi \vec{b}}(\vec{f})(x)=[b_1,[b_2,\dots,[b_{m-1},[b_m,T]_m]_{m-1},\dots]_2]_1(\vec{f})(x),\] where \(\vec{f}=(f_1,\dots,f_m)\). In this
Zhao, Yuan, Lin, Haibo, Meng, Yan
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Forum Mathematicum, 2012
Abstract Let ( 𝒳 , d , μ )
Guoen Hu, Yan Meng, Dachun Yang
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Abstract Let ( 𝒳 , d , μ )
Guoen Hu, Yan Meng, Dachun Yang
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Acta Mathematica Sinica, English Series, 2016
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Fu, Xing, Zhao, Ji Man
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Fu, Xing, Zhao, Ji Man
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Naturally Reductive Homogeneous Space with an Invariant (α, β)-Metric
Lobachevskii Journal of Mathematics, 2019Gauree Shanker
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Finite Homogeneous Metric Spaces
Siberian Mathematical Journal, 2019Yury Nikonorov, V N Berestovskii
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Metric geometry of infinite-dimensional Lie groups and their homogeneous spaces
Forum Mathematicum, 2019Gabriel Larotonda
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