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SUMMARY:Boundedness of Bergman projections on homogeneous Siegel domains
DTSTART;VALUE=DATE-TIME:20210703T131000Z
DTEND;VALUE=DATE-TIME:20210703T135000Z
DTSTAMP;VALUE=DATE-TIME:20261017T152408Z
UID:indico-contribution-221@indico.eimi.ru
DESCRIPTION:Speakers: Marco Peloso (Università degli Studi di Milano)\nIn
  this talk I will discuss the problem of boundedness of the Bergman projec
 tion on Bergman spaces on homogeneous Siegel domains of Type II. It was sh
 own that in the case of tube domains over symmetric cone\, that is\, symme
 tric Siegel domains of Type I\, the  Bergman projection $P$  may be bounde
 d even if the operator $P_+$\, having as integral kernel the modulus of th
 e Bergman kernel\, is unbounded.  I will describe what is known in this ca
 se and then discuss the case of homogeneous Siegel domains of Type II. I w
 ill discuss equivalent conditions\, such as characterization of boundary v
 alues\, duality\, Hardy-type inequalities. This is a report on joint work 
 with M. Calzi.\n\nhttps://indico.eimi.ru/event/321/contributions/221/
LOCATION:
URL:https://indico.eimi.ru/event/321/contributions/221/
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