Atomic decompositions of weighted Hardy-Morrey spaces

By Kwok-Pun Ho. 2013

47 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/cc0dec45b1bb29b74c134d2a5bcf676a5f50f241

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In Applied Mathematics

1. Dachun Yang
2. Wen Yuan
3. Yangyang Zhang
4. Songbai Wang
5. Der-Chen Chang
6. Kwok-Pun Ho
7. Yoshihiro Sawano
8. Ciqiang Zhuo

In Mathematical Physics

1. Dachun Yang
2. Wen Yuan
3. Yangyang Zhang
4. Songbai Wang
5. Der-Chen Chang
6. Kwok-Pun Ho
7. Yoshihiro Sawano
8. Ciqiang Zhuo

Citations in the corpus

• Littlewood-Paley Characterizations of Hardy-Type Spaces Associated with Ball Quasi-Banach Function Spaces (2019, background): “28, 47, 48]), (weighted) Morrey spaces (see, for instance [39, 58, 32]), Orlicz spaces (see, for instance, [38, 62, 67, 52, 73]), Lorentz spaces (see, for instance, [1]), Musielak–Orlicz spaces (see, for instance, [41, 71]) and variable function spaces (see, for instance, [21, 51, 74]).”
• Weak Hardy-Type Spaces Associated with Ball Quasi-Banach Function Spaces II: Littlewood–Paley Characterizations and Real Interpolation (2019, background): “In recent decades, various variants of classical Hardy spaces have been introduced and their real-variable theories have been well developed; these variants include weighted Hardy spaces (see [68]), (weighted) Herz–Hardy spaces (see, for instance, [18, 30, 31, 56, 57]), (weighted) Hardy–Morrey space”
• ATOMIC DECOMPOSITION OF HARDY-MORREY SPACES WITH VARIABLE EXPONENTS (2015, methodology): “It is an extension and unification of the atomic decompositions in [34, 33, 46].”