Besov continuity for global operators on compact Lie groups : the critical case p=q=∞
- Author
- Duvan Cardona Sanchez (UGent)
- Organization
- Abstract
- In this note, we study the mapping properties of global pseudo-differential operators with symbols in Ruzhansky-Turunen classes on Besov spaces B-infinity,infinity(s)(G). The considered classes satisfy Fefferman type conditions of limited regularity.
- Keywords
- Pseudo-differential operator, Compact Lie groups, Ruzhansky-Turunen calculus, Global analysis, PSEUDODIFFERENTIAL-OPERATORS, NIKOLSKII INEQUALITY, SPACES, MULTIPLIERS
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Citation
Please use this url to cite or link to this publication: http://hdl.handle.net/1854/LU-8621350
- MLA
- Cardona Sanchez, Duvan. “Besov Continuity for Global Operators on Compact Lie Groups : The Critical Case P=q=∞.” TRANSACTIONS OF A RAZMADZE MATHEMATICAL INSTITUTE, vol. 172, no. 3A, 2018, pp. 354–60, doi:10.1016/j.trmi.2018.08.001.
- APA
- Cardona Sanchez, D. (2018). Besov continuity for global operators on compact Lie groups : the critical case p=q=∞. TRANSACTIONS OF A RAZMADZE MATHEMATICAL INSTITUTE, 172(3A), 354–360. https://doi.org/10.1016/j.trmi.2018.08.001
- Chicago author-date
- Cardona Sanchez, Duvan. 2018. “Besov Continuity for Global Operators on Compact Lie Groups : The Critical Case P=q=∞.” TRANSACTIONS OF A RAZMADZE MATHEMATICAL INSTITUTE 172 (3A): 354–60. https://doi.org/10.1016/j.trmi.2018.08.001.
- Chicago author-date (all authors)
- Cardona Sanchez, Duvan. 2018. “Besov Continuity for Global Operators on Compact Lie Groups : The Critical Case P=q=∞.” TRANSACTIONS OF A RAZMADZE MATHEMATICAL INSTITUTE 172 (3A): 354–360. doi:10.1016/j.trmi.2018.08.001.
- Vancouver
- 1.Cardona Sanchez D. Besov continuity for global operators on compact Lie groups : the critical case p=q=∞. TRANSACTIONS OF A RAZMADZE MATHEMATICAL INSTITUTE. 2018;172(3A):354–60.
- IEEE
- [1]D. Cardona Sanchez, “Besov continuity for global operators on compact Lie groups : the critical case p=q=∞,” TRANSACTIONS OF A RAZMADZE MATHEMATICAL INSTITUTE, vol. 172, no. 3A, pp. 354–360, 2018.
@article{8621350,
abstract = {{In this note, we study the mapping properties of global pseudo-differential operators with symbols in Ruzhansky-Turunen classes on Besov spaces B-infinity,infinity(s)(G). The considered classes satisfy Fefferman type conditions of limited regularity.}},
author = {{Cardona Sanchez, Duvan}},
issn = {{2346-8092}},
journal = {{TRANSACTIONS OF A RAZMADZE MATHEMATICAL INSTITUTE}},
keywords = {{Pseudo-differential operator,Compact Lie groups,Ruzhansky-Turunen calculus,Global analysis,PSEUDODIFFERENTIAL-OPERATORS,NIKOLSKII INEQUALITY,SPACES,MULTIPLIERS}},
language = {{eng}},
number = {{3A}},
pages = {{354--360}},
title = {{Besov continuity for global operators on compact Lie groups : the critical case p=q=∞}},
url = {{http://doi.org/10.1016/j.trmi.2018.08.001}},
volume = {{172}},
year = {{2018}},
}
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