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SUMMARY:Hiroshi Ishimoto (Kyoto University)
DTSTART:20210121T070000Z
DTEND:20210121T080000Z
DTSTAMP:20260423T024019Z
UID:POINTS/18
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/POINTS/18/">
 A proof of Ibukiyama's conjecture on Siegel modular forms of  half-integra
 l weight and of degree 2</a>\nby Hiroshi Ishimoto (Kyoto University) as pa
 rt of POINTS - Peking Online International Number Theory Seminar\n\n\nAbst
 ract\nIn 2006\, Ibukiyama conjectured that there is a linear  isomorphism 
 between a space of Siegel cusp forms of degree $2$ of integral  weight and
  that of half-integral weight. With Arthur's multiplicity  formula on the 
 odd special orthogonal group $\\mathrm{SO}(5)$ and Gan-Ichino's  multiplic
 ity formula on the metaplectic group $\\mathrm{Mp}(4)$\, Ibukiyama's  conj
 ecture can be proven in a representation theoretic way.\n\nZoom Link: http
 s://zoom.com.cn/j/68649455267?pwd=RjZ1RXNZRGxIVkM5cnIzd3pmVnBjdz09\n\nID: 
 686 4945 5267\n\nPassword: 376422\n
LOCATION:https://researchseminars.org/talk/POINTS/18/
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