Multilinear strongly singular integral operators on non-homogeneous metric measure spaces
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Publication:2157730
DOI10.1186/s13660-022-02781-5zbMath1506.42021OpenAlexW4224320668MaRDI QIDQ2157730
Publication date: 22 July 2022
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/s13660-022-02781-5
Lebesgue spacesMorrey spacesnon-homogeneous metric measure spacesmultilinear strongly singular integral
Singular and oscillatory integrals (Calderón-Zygmund, etc.) (42B20) Maximal functions, Littlewood-Paley theory (42B25) Function spaces arising in harmonic analysis (42B35) (H^p)-spaces (42B30)
Related Items (2)
Estimates for bilinear \(\theta \)-type generalized fractional integral and its commutator on new non-homogeneous generalized Morrey spaces ⋮ Unnamed Item
Cites Work
- Unnamed Item
- Multilinear fractional integral operators on non-homogeneous metric measure spaces
- \(\Theta\)-type Calderón-Zygmund operators with non-doubling measures
- An interpolation theorem for sublinear operators on non-homogeneous metric measure spaces
- Equivalent boundedness of Marcinkiewicz integrals on non-homogeneous metric measure spaces
- Generalized fractional integrals and their commutators over non-homogeneous metric measure spaces
- Commutators of multilinear singular integral operators on non-homogeneous metric measure spaces
- Spaces of type BLO on non-homogeneous metric measure
- Boundedness of Calderón-Zygmund operators on non-homogeneous metric measure spaces: equivalent characterizations
- Weighted norm inequalities for multilinear Calderón-Zygmund operators on non-homogeneous metric measure spaces
- Boundedness of multilinear singular integrals for non-doubling measures
- Toeplitz operators related to strongly singular Calderón--Zygmund operators
- Boundedness in Lebesgue spaces for commutators of multilinear singular integrals and RBMO functions with non-doubling measures
- A framework for non-homogeneous analysis on metric spaces, and the RBMO space of Tolsa
- \(H^ p\) continuity properties of Calderón-Zygmund-type operators
- Vector valued inequalities for strongly singular Calderón-Zygmund operators
- Multilinear Calderón-Zygmund theory
- Maximal multilinear commutators on non-homogeneous metric measure spaces
- Multilinear commutators of singular integrals with non doubling measures
- On multilinear singular integrals of Calderón-Zygmund type
- Painlevé's problem and the semiadditivity of analytic capacity.
- The \(Tb\)-theorem on non-homogeneous spaces.
- Non-homogeneous \(Tb\) theorem and random dyadic cubes on metric measure spaces
- Boundedness of multilinear commutators of Calderón-Zygmund operators on Orlicz spaces over non-homogeneous spaces
- Hardy spaces, regularized BMO spaces and the boundedness of Calderón-Zygmund operators on non-homogeneous spaces
- Morrey spaces for nonhomogeneous metric measure spaces
- Commutators of bilinear \(\theta\)-type Calderón-Zygmund operators on Morrey spaces over non-homogeneous spaces
- Plurigenera of compact connected strongly pseudoconvex CR manifolds
- Bilinear Calderón-Zygmund operators of type \(\omega(t)\) on non-homogeneous space
- Boundedness of commutators on Hardy-type spaces
- Strongly singular Calderón-Zygmund operator and commutator on Morrey type spaces
- Sharp maximal inequalities and commutators on Morrey spaces with non-doubling measures
- Morrey spaces for non-doubling measures
- \(H^p\) spaces of several variables
- The Hardy space H1 on non-homogeneous metric spaces
- Boundedness of Calderón–Zygmund Operators on Non-homogeneous Metric Measure Spaces
- On Commutators of Singular Integrals and Bilinear Singular Integrals
- New atomic characterization of $\hbox{\itshape H}^{\hbox{\scriptsize 1}}$ space with non-doubling measures and its applications
- A real variable characterization of $H^{p}$
- BMO, \(H^1\), and Calderón-Zygmund operators for non doubling measures
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