Bounded Bessel-type operators on $$\textrm{BMO}^{2}_{\alpha }({\mathbb {R}}_{+})$$
Author:
Funder
Natural Sciences and Engineering Research Council of Canada
China Scholarship Council
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology
Link
https://link.springer.com/content/pdf/10.1007/s12220-023-01193-1.pdf
Reference25 articles.
1. Almeida, V., Betancor, J.J.: Variation and oscillation for harmonic operators in the inverse Gaussian setting. Commun. Pure Appl. Anal. 21(2), 419–470 (2022)
2. Betancor, J.J., Dziubański, J., Torrea, J.L.: On Hardy spaces associated with Bessel operators. J. Anal. Math. 107, 195–219 (2009)
3. Betancor, J.J., Fariña, J.C., Sanabria, A.: On Littlewood-Paley functions associated with Bessel operators. Glasg. Math. J. 51(1), 55–70 (2009)
4. Betancor, J.J., Chicco Ruiz, A., Fariña, J.C., Rodríguez-Mesa, L.: Maximal operators, Riesz transforms and Littlewood-Paley functions associated with Bessel operators on BMO. J. Math. Anal. Appl. 363(1), 310–326 (2010)
5. Betancor, J.J., Harboure, E., Nowak, A., Viviani, B.: Mapping properties of fundamental operators in harmonic analysis related to Bessel operators. Studia Math. 197(2), 101–140 (2010)
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