期刊
JOURNAL OF GEOMETRIC ANALYSIS
卷 31, 期 6, 页码 6042-6066出版社
SPRINGER
DOI: 10.1007/s12220-020-00516-w
关键词
Bergman projection; Pseudoconvex domains; Finite type; Weighted inequalities; Bekolle-Bonami weights
类别
资金
- NSF GRF [DGE-1745038]
- NSF [DMS-1800057, DMS-1560955]
- ARC [DP190100970]
The paper demonstrates the weighted L-p regularity of the ordinary Bergman projection on certain pseudoconvex domains, where the weight belongs to an appropriate generalization of the Bekolle-Bonami class. The main tools used in the proof are estimates on the Bergman kernel obtained through McNeal and Bekolle's original approach of proving a good-lambda inequality.
We prove the weighted L-p regularity of the ordinary Bergman projection on certain pseudoconvex domains where the weight belongs to an appropriate generalization of the Bekolle-Bonami class. The main tools used are estimates on the Bergman kernel obtained by McNeal and Bekolle's original approach of proving a good-lambda inequality.
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