Orlicz-Hardy spaces associated with operators

By Renjin Jiang, Dachun Yang, Yuan Zhou. 2009

56 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/17a035be1d46a2b4c34315e7f51dddd7867c6ec8

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In Applied Mathematics

1. Dachun Yang
2. Sibei Yang
3. Yiyu Liang
4. Luong Dang Ky
5. The Anh Bui
6. Jizheng Huang
7. Wen Yuan
8. S. Hou

In Mathematical Physics

1. Dachun Yang
2. Sibei Yang
3. Luong Dang Ky
4. Yiyu Liang
5. The Anh Bui
6. Wen Yuan
7. S. Hou
8. Jizheng Huang

Citations in the corpus

• Orlicz-Hardy Spaces Associated with Operators Satisfying Davies-Gaffney Estimates (2009, background): “Then by the fact that the operator πΨ,L (see (4.6)) is bounded from T 22 (X ) to L2(X ), we further obtain the L2(X )-convergence of the corresponding atomic decomposition for functions in Hω,L(X ) ∩ L2(X ), since for all f ∈ Hω,L(X ) ∩ L2(X ), t2Le−t 2Lf ∈ T 22 (X ) ∩ Tω(X ).”
• Musielak–Orlicz–Hardy Spaces Associated with Operators and Their Applications (2012, background): “Also, the Orlicz-Hardy space and its dual space associated with such an L were studied in [60].”
• Musielak-Orlicz-Hardy Spaces Associated with Operators Satisfying Reinforced Off-Diagonal Estimates (2013, result): “In [46, 45, 47, 57, 71, 72, 73, 74], the authors studied the Orlicz-Hardy spaces associated with operators and, in some sense, these results are extensions to Hardy spaces associated with operators.”
• New real-variable characterizations of Musielak-Orlicz Hardy spaces (2012, background): “Moreover, Orlicz-Hardy spaces are also suitable substitutes of Orlicz spaces in dealing with many problems of analysis; see, for example, [20, 34, 36, 23, 22, 21].”
• Lusin Area Function and Molecular Characterizations of Musielak-Orlicz Hardy Spaces and Their Applications (2012, methodology): “This method is more close to the method used in [14, 30, 29, 31, 48, 8].”
• New Orlicz–Hardy spaces associated with divergence form elliptic operators (2009, background): “In this section, we recall some notions and notation on the divergence form elliptic operator, and present some basic properties on Orlicz functions and also describe some basic assumptions on them.”