Embedding derivatives of \(\mathcal{M}\)-harmonic Hardy spaces \(\mathcal{H}^ P\) into Lebesgue spaces, \(0
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Publication:1915751
DOI10.1216/rmjm/1181072109zbMath0851.46038OpenAlexW2063125584MaRDI QIDQ1915751
Publication date: 5 August 1996
Published in: Rocky Mountain Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: http://math.la.asu.edu/~rmmc/rmj/VOL26-1/contents/contents.htm
Related Items (14)
Absolutely summing Carleson embeddings on Hardy spaces ⋮ Area operators on Hardy spaces in the unit ball of \(\mathbb{C}^n\) ⋮ Embedding derivatives and integration operators on Hardy type tent spaces ⋮ Embedding derivatives of \(\mathcal{M}\)-harmonic Hardy spaces \(\mathcal{H}^ P\) into Lebesgue spaces, \(0<p<2\) ⋮ Volterra type integration operators from Bergman spaces to Hardy spaces ⋮ Volterra integration operators from Hardy-type tent spaces to Hardy spaces ⋮ Integration operators between Hardy spaces on the unit ball of \(\mathbb{C}^n\) ⋮ Closures of holomorphic tent spaces in weighted Bloch spaces ⋮ Difference of composition-differentiation operators from Hardy spaces to weighted Bergman spaces via harmonic analysis ⋮ Average radial integrability spaces, tent spaces and integration operators ⋮ Closures of Hardy and Hardy-Sobolev spaces in the Bloch type space on the unit ball ⋮ A Toeplitz-type operator on Hardy spaces in the unit ball ⋮ Embedding derivatives of \({\mathcal M}\)-harmonic functions into \(L^p\) spaces ⋮ Closure of Hardy spaces in the Bloch space
Cites Work
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- Some new function spaces and their applications to harmonic analysis.
- Exceptional sets for holomorphic Sobolev functions
- Some results in \(H^ p\) theory for the Heisenberg group
- Maximal and area integral characterizations of Hardy-Sobolev spaces in the unit ball of \({\mathbb{C}}^ n\)
- Embedding derivatives of \(\mathcal{M}\)-harmonic Hardy spaces \(\mathcal{H}^ P\) into Lebesgue spaces, \(0<p<2\)
- \(H^p\) spaces of several variables
- Embedding Derivatives of Hardy Spaces into Lebesgue Spaces
- On M-Harmonic Bloch Space
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