Operator Valued Hardy Spaces
By Tao Mei. 2003
50 citations recorded by the source corpus.
Introduction Preliminaries The Duality between $\mathcal H^1$ and BMO The maximal inequality The duality between $\mathcal H^p$ and $\textrm {BMO}^q, 1 < p < 2$ Reduction of BMO to dyadic BMO Interpolation Bibliography.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/3c4e8c8925ff52b3087d72ae79d7aeded3049f1e
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In Applied Mathematics
In Mathematical Physics
Citations in the corpus
- Noncommutative maximal ergodic inequalities associated with doubling conditions (2017, methodology): “The approach is inspired by Mei’s famous work [Mei03, Mei07] which asserts that the usual continuous BMO space is the intersection of several dyadic BMO spaces. iii) Domination by Markov operators.”
- Smooth Fourier multipliers on group von Neumann algebras (2010, methodology): “Also, we will use that fQ ∈ M for all f ∈ L∞(M;L2(R, μn)), see [42] for further details.”
- Singular integrals in quantum Euclidean spaces (2017, background): “In other words, BMOc(AΘ) embeds into BMOc(Tn;AΘ) using Mei’s terminology [51].”
- Pseudo-localization of singular integrals and noncommutative Calderon-Zygmund theory (2007, methodology): “This fits in the context of Mei’s recent paper [36].”