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UID:0efe5c351c2935df23101808d3bf9724
CATEGORIES:Lie Group Quantum Mathematics Seminar
CREATED:20260413T154759
SUMMARY:Generalized Quantum Groups Associated to Restricted Endymion Algebras 
LOCATION:Hill 705 and online through Zoom (see below for the Zoom link\, Meeting ID 
 and passcode)
DESCRIPTION:The Endymion algebras were introduced by Andruskiewitsch, Angiono, and Heck
 enberger in 2019 as examples of finite-dimensional pointed Hopf algebras in
  prime characteristic. These algebras correspond to braided vector spaces w
 hich admit a non-diagonal braiding and can be realized as Yetter-Drinfeld m
 odules over a finite abelian group. We will construct a new family of quant
 um groups associated to these algebras using the quantum (Drinfeld) double 
 construction.\nZoom link: https://rutgers.zoom.us/j/93921465287\nMeeting ID
 : 939 2146 5287 \nPasscode: 196884, the dimension of the weight 2 homogeneo
 us subspace of the moonshine module\n
X-ALT-DESC;FMTTYPE=text/html:<p>The Endymion algebras were introduced by Andruskiewitsch, Angiono, and H
 eckenberger in 2019 as examples of finite-dimensional pointed Hopf algebras
  in prime characteristic. These algebras correspond to braided vector space
 s which admit a non-diagonal braiding and can be realized as Yetter-Drinfel
 d modules over a finite abelian group. We will construct a new family of qu
 antum groups associated to these algebras using the quantum (Drinfeld) doub
 le construction.</p><p><strong>Zoom link</strong>:&nbsp;<a href="https://ru
 tgers.zoom.us/j/93921465287">https://rutgers.zoom.us/j/93921465287</a><br><
 strong>Meeting ID</strong>: 939 2146 5287 <br><strong>Passcode</strong>: 19
 6884, the dimension of the weight 2 homogeneous subspace of the moonshine m
 odule</p>
CONTACT:Trisha Kothavale, Rutgers University 
DTSTAMP:20260827T193118
DTSTART;TZID=America/New_York:20260417T121000
DTEND;TZID=America/New_York:20260417T131000
SEQUENCE:0
TRANSP:OPAQUE
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