Haar bases on quasi-metric measure spaces, and dyadic structure theorems for function spaces on product spaces of homogeneous type
Author:
Funder
Australian Research Council
Macquarie University
NNSF of China
Publisher
Elsevier BV
Subject
Analysis
Reference52 articles.
1. Construction of Haar type bases on quasi-metric spaces with finite Assouad dimension;Aimar;Anal. Acad. Nac. Cs. Ex., F. y Nat., Buenos Aires,2002
2. Comparison of Hardy–Littlewood and dyadic maximal functions on spaces of homogeneous type;Aimar;J. Math. Anal. Appl.,2005
3. Multiresolution approximations and unconditional bases on weighted Lebesgue spaces on spaces of homogeneous type;Aimar;J. Approx. Theory,2007
4. Dyadic Fefferman–Stein inequalities and the equivalence of Haar bases on weighted Lebesgue spaces;Aimar;Proc. Roy. Soc. Edinburgh Sect. A,2011
5. Equivalence of Haar bases associated with different dyadic systems;Aimar;J. Geom. Anal.,2011
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