Boundedness of commutators with Lipschitz functions in non-homogeneous spaces
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Publication:5925265
DOI10.1007/s11401-005-0355-xzbMath1131.47033OpenAlexW1543937795MaRDI QIDQ5925265
Da Chun Yang, Yan Meng, Xiao Li Fu
Publication date: 20 August 2007
Published in: Chinese Annals of Mathematics. Series B (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.twjm/1500404567
Singular and oscillatory integrals (Calderón-Zygmund, etc.) (42B20) Commutators, derivations, elementary operators, etc. (47B47) Integral operators (47G10)
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Cites Work
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- Boundedness of Riesz potentials in nonhomogeneous spaces
- Accretive system \(Tb\)-theorems on nonhomogeneous spaces.
- The fall of the doubling condition in Calderón-Zygmund theory
- Painlevé's problem and the semiadditivity of analytic capacity.
- The \(Tb\)-theorem on non-homogeneous spaces.
- Lipschitz spaces and Calderón-Zygmund operators associated to non-doubling measures
- A T (1) Theorem for Non-Doubling Measures with Atoms
- 𝐴_{𝑝} weights for nondoubling measures in 𝑅ⁿ and applications
- The space $H^1$ for nondoubling measures in terms of a grand maximal operator
- Two-weight norm inequalities for maximal operators and fractional integrals on non-homogenous spaces
- Boundedness of commutators with Lipschitz functions in non-homogeneous spaces
- BMO, \(H^1\), and Calderón-Zygmund operators for non doubling measures
- A proof of the weak \((1,1)\) inequality for singular integrals with non doubling measures based on a Calderón-Zygmund decomposition
- Littlewood-Paley theory and the \(T(1)\) theorem with non-doubling measures
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