July 18, 2024
2:00PM - 3:00PM
Math Tower 100A
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2024-07-18 14:00:00
2024-07-18 15:00:00
Weighted estimates of the Bergman projection and some applications
SpeakerZhenghui HuoDuke Kunshan UniversitySpeaker WebsiteAbstractIn harmonic analysis, the Muckenhoupt $A_p$ condition characterizes weighted spaces on which classical operators are bounded. An analogue $B_p$ condition for the Bergman projection on the unit ball was given by Bekolle and Bonami. As the development of the dyadic harmonic analysis techniques, people have made progress on weighted norm estimates of the Bergman projection for various settings. In this talk, I will discuss some of these results and outline the main ideas behind the proof. I will also mention the application of these results in analyzing the $L^p$ boundedness of the projection. This talk is based on joint work with Nathan Wagner and Brett Wick.
Math Tower 100A
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
2024-07-18 14:00:00
2024-07-18 15:00:00
Weighted estimates of the Bergman projection and some applications
SpeakerZhenghui HuoDuke Kunshan UniversitySpeaker WebsiteAbstractIn harmonic analysis, the Muckenhoupt $A_p$ condition characterizes weighted spaces on which classical operators are bounded. An analogue $B_p$ condition for the Bergman projection on the unit ball was given by Bekolle and Bonami. As the development of the dyadic harmonic analysis techniques, people have made progress on weighted norm estimates of the Bergman projection for various settings. In this talk, I will discuss some of these results and outline the main ideas behind the proof. I will also mention the application of these results in analyzing the $L^p$ boundedness of the projection. This talk is based on joint work with Nathan Wagner and Brett Wick.
Math Tower 100A
Department of Mathematics
math@osu.edu
America/New_York
public
Speaker
Zhenghui Huo
Duke Kunshan University
Speaker Website
Abstract
In harmonic analysis, the Muckenhoupt $A_p$ condition characterizes weighted spaces on which classical operators are bounded. An analogue $B_p$ condition for the Bergman projection on the unit ball was given by Bekolle and Bonami. As the development of the dyadic harmonic analysis techniques, people have made progress on weighted norm estimates of the Bergman projection for various settings. In this talk, I will discuss some of these results and outline the main ideas behind the proof. I will also mention the application of these results in analyzing the $L^p$ boundedness of the projection. This talk is based on joint work with Nathan Wagner and Brett Wick.