
arXiv: 1412.0190
Let $({\mathcal X},d,��)$ be a metric measure space satisfying both the geometrically doubling and the upper doubling conditions. Let $��\in (1,\infty)$, $0
82 pages, Sci. China Math. (to appear)
Hardy spaces, Lipschitz spaces, Singular and oscillatory integrals (Calderón-Zygmund, etc.), \(\rho\)-weakly doubling measures, \(H^p\)-spaces, non-homogeneous metric measure spaces, Functional Analysis (math.FA), Mathematics - Functional Analysis, Analysis on metric spaces, Mathematics - Classical Analysis and ODEs, Classical Analysis and ODEs (math.CA), FOS: Mathematics, Campanato spaces, Function spaces arising in harmonic analysis, Calderón-Zygmund operator, 42B30, 42B20, 42B35, 30L99
Hardy spaces, Lipschitz spaces, Singular and oscillatory integrals (Calderón-Zygmund, etc.), \(\rho\)-weakly doubling measures, \(H^p\)-spaces, non-homogeneous metric measure spaces, Functional Analysis (math.FA), Mathematics - Functional Analysis, Analysis on metric spaces, Mathematics - Classical Analysis and ODEs, Classical Analysis and ODEs (math.CA), FOS: Mathematics, Campanato spaces, Function spaces arising in harmonic analysis, Calderón-Zygmund operator, 42B30, 42B20, 42B35, 30L99
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