The local trace inequality for potential type integral operators
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Publication:1935450
DOI10.1007/s11118-012-9291-zzbMath1266.42049OpenAlexW1980573265MaRDI QIDQ1935450
Hitoshi Tanaka, Hendra Gunawan
Publication date: 15 February 2013
Published in: Potential Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11118-012-9291-z
Maximal functions, Littlewood-Paley theory (42B25) Function spaces arising in harmonic analysis (42B35) Integral operators (45P05) Linear operators on function spaces (general) (47B38)
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The \(n\) linear embedding theorem, The trilinear embedding theorem, Two weight estimates for a class of \((p,q)\) type sublinear operators and their commutators, A characterization of two-weight trace inequalities for positive dyadic operators in the upper triangle case
Cites Work
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- Orlicz-Morrey spaces and fractional operators
- The trace inequality and eigenvalue estimates for Schrödinger operators
- A note on Riesz potentials
- Wolff's inequality for radially nonincreasing kernels and applications to trace inequalities
- A note on generalized fractional integral operators on generalized Morrey spaces
- Two-weight inequalities for commutators of potential operators on spaces of homogeneous type
- Generalized fractional integral operators and fractional maximal operators in the framework of Morrey spaces
- FRACTIONAL INTEGRAL OPERATORS IN NONHOMOGENEOUS SPACES
- ON $L^p$–$L^q$ TRACE INEQUALITIES
- MORREY SPACES AND FRACTIONAL OPERATORS
- Weighted Nonlinear Potential Theory
- Imbedding theorems of Sobolev type in potential theory.
- Weighted Inequalities for Fractional Integrals on Euclidean and Homogeneous Spaces
- Trace Inequalities of Sobolev Type in the Upper Triangle Case
- Nonlinear potentials and two weight trace inequalities for general dyadic and radial kernels
- Fractional Integration, morrey spaces and a schrödinger equation
- WEIGHTED INEQUALITIES FOR COMMUTATORS OF POTENTIAL TYPE OPERATORS