References
- Coifman RR, Rochberg R, Weiss G. Factorization theorems for Hardy spaces in several variables. Ann Math (2). 1976;103:611–635.
- Chanillo S. A note on commutators. Indiana Univ Math J. 1982;31:7–16.
- Chen Y, Ding Y, Hong G. Commutators with fractional differentiation and new characterizations of BMO-Sobolev spaces. Anal PDE. 2016;9:1497–1522.
- Ferguson SH, Lacey MT. A characterization of product BMO by commutators. Acta Math. 2002;189:143–160.
- Ky LD. Bilinear decompositions and commutators of singular integral operators. Trans Amer Math Soc. 2013;365:2931–2958.
- Liang Y, Ky LD, Yang D. Weighted endpoint estimates for commutators of Calderón--Zygmund operators. Proc Amer Math Soc. 2016;144:5171–5181.
- Ou Y, Petermichl S, Strouse E. Higher order Journé commutators and characterizations of multi-parameter BMO. Adv Math. 2016;291:24–58.
- Chen Y, Ding Y. Gradient estimates for commutators of square roots of elliptic operators with complex bounded measurable coefficients. J Geom Anal. 2017;27:466–491.
- Lazar O. On a 1D nonlocal transport equation with nonlocal velocity and subcritical or supercritical diffusion. J Differ Equ. 2016;261:4974–4996.
- Schikorra A. Nonlinear commutators for the fractional p-Laplacian and applications. Math Ann. 2016;366:695–720.
- Tumanov A. Commutators of singular integrals, the Bergman projection, and boundary regularity of elliptic equations in the plane. Math Res Lett. 2016;23:1221–1246.
- Wan R. Global small solutions to a tropical climate model without thermal diffusion. J Math Phys. 2016;57(2):021507, 13 pp.
- Pérez C. Endpoint estimates for commutators of singular integral operators. J Funct Anal. 1995;128:163–185.
- Bonami A, Grellier S, Ky LD. Paraproducts and products of functions in BMO(ℝn) and H1 (ℝn) through wavelets. J Math Pures Appl (9). 2012;97:230–241.
- Yang D, Liang Y, Ky LD. Real-variable theory of Musielak--Orlicz Hardy spaces. Vol. 2182, Lecture notes in mathematics. Cham: Springer-Verlag; 2017.
- Coifman RR, Weiss G. Analyse Harmonique Non-Commutative sur Certains Espaces Homogènes, (French) Étude de Certaines Intégrales Singulières. Vol. 242, Lecture notes in mathematics. Berlin: Springer-Verlag; 1971.
- Coifman RR, Weiss G. Extensions of Hardy spaces and their use in analysis. Bull Amer Math Soc. 1977;83:569–645.
- Auscher P, Hytönen T. Orthonormal bases of regular wavelets in spaces of homogeneous type. Appl Comput Harmon Anal. 2013;34:266–296.
- Nakai E, Yabuta K. Pointwise multipliers for functions of weighted bounded mean oscillation on spaces of homogeneous type. Math Japon. 1997;46:15–28.
- Feuto J. Products of functions in BMO and H1 spaces on spaces of homogeneous type. J Math Anal Appl. 2009;359:610–620.
- Han Y, Müller D, Yang D. Littlewood-Paley characterizations for Hardy spaces on spaces of homogeneous type. Math Nachr. 2006;279:1505–1537.
- Han Y, Müller D, Yang D. A theory of Besov and Triebel-Lizorkin spaces on metric measure spaces modeled on Carnot--Carathéodory spaces. Abstr Appl Anal. 2008, Art. ID 893409, 250 pp.
- Yang D, Zhou Y. New properties of Besov and Triebel--Lizorkin spaces on RD-spaces. Manuscripta Math. 2011;134:59–90.
- Ky LD. On the product of functions in BMO and H1 over spaces of homogeneous type. J Math Anal Appl. 2015;425:807–817.
- Fu X, Yang D, Liang Y. Products of functions in BMO(𝒳) and H1 at(𝒳) via wavelets over spaces of homogeneous type. J Fourier Anal Appl. 2016. DOI:10.1007/s00041-016-9483-9
- Fu X, Yang D. Wavelet characterizations of the atomic Hardy space H1 on spaces of homogeneous type. Appl Comput Harmon Anal. 2016. DOI:10.1016/j.acha.2016.04.001.
- Han Y, Han Y, Li J. Criterion of the boundedness of singular integrals on spaces of homogeneous type. J Funct Anal. 2016;271:3423–3464.
- Han Y, Li J, Ward LA. Hardy space theory on spaces of homogeneous type via orthonormal wavelet bases. Appl Comput Harmon Anal. 2016. DOI:10.1016/j.acha.2016.09.002
- Hu G, Yang D, Zhou Y. Boundedness of singular integrals in Hardy spaces on spaces of homogeneous type. Taiwanese J Math. 2009;13:91–135.
- Stein EM. Harmonic analysis: real-variable methods, orthogonality, and oscillatory integrals. Princeton (NJ): Princeton University Press; 1993.
- Grafakos L, Liu L, Yang D. Maximal function characterizations of Hardy spaces on RD-spaces and their applications. Sci China Ser A. 2008;51:2253–2284.
- Yang D, Zhou Y. Radial maximal function characterizations of Hardy spaces on RD-spaces and their applications. Math Ann. 2010;346:307–333.
- Mauceri G, Meda S. Equivalence of norms on finite linear combinations of atoms. Math Z. 2011;269:253–260.
- Hytönen T, Kairema A. Systems of dyadic cubes in a doubling metric space. Colloq Math. 2012;126:1–33.
- Hytönen T, Tapiola O. Almost Lipschitz-continuous wavelets in metric spaces via a new randomization of dyadic cubes. J Approx Theory. 2014;185:12–30.
- Fu X, Chang D-C, Yang D. Recent progress in bilinear decompositions. Appl Anal Optim. 2017;1:153–210.
- Ky LD. New Hardy spaces of Musielak-Orlicz type and boundedness of sublinear operators. Integr Equ Oper Theory. 2014;78:115–150.