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SUMMARY:Hankyung Ko (Uppsala University)
DTSTART:20210826T053000Z
DTEND:20210826T070000Z
DTSTAMP:20260412T203409Z
UID:SAGO/9
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/SAGO/9/">A s
 ingular Coxeter presentation</a>\nby Hankyung Ko (Uppsala University) as p
 art of Algebra Seminar (presented by SMRI)\n\n\nAbstract\nSMRI Algebra and
  Geometry Online\n’A singular Coxeter presentation’\nHankyung Ko (Upps
 ala University)\n\nThursday\, Aug 26\n3:30pm-5:30pm (AEST)\nRegister: \nht
 tps://uni-sydney.zoom.us/meeting/register/tZYqcO2uqDkpE9DpzrQ6bJCXU2M0pdUM
 Xo-k \n\nAbstract: A Coxeter system is a presentation of a group by genera
 tors and a specific \nform of relations\, namely the braid relations and t
 he reflection relations. The \nCoxeter presentation leads to\, among other
 s\, a similar presentation of the \n(Iwahori-)Hecke algebras and the Kazhd
 an-Lusztig theory\, which provides combinatorial \nanswers to major proble
 ms in Lie theoretic representation theory and geometry. \nExtending such a
 pplications to the `singular land’ requires the singular version of \nth
 e Hecke algebra. Underlying combinatorics of the singular Hecke algebra/ca
 tegory \ncomes from the parabolic double cosets and is the first step in u
 nderstanding the \nsingular Hecke category. In this talk\, I will present 
 a Coxeter theory of the \nparabolic double cosets developed in a joint wor
 k with Ben Elias. In particular\, I \nwill explain a generalization of the
  reduced expressions and describe the braid and \nnon-braid relations.\n\n
 Biography: Hangyung Ko is a postdoc researcher at Matematiska institutione
 n\, Uppsala \nUniversity\, working on Lie theoretic representation theory.
  She is mainly interested \nin representation theory of algebraic groups i
 n positive characteristic\, category O\, \nhigher(categorical) representat
 ion theory\, and related topics like Coxeter groups \nand their Hecke alge
 bras\, Soergel bimodules\, quantum groups\, R-matrices and \nK-matrices\, 
 polynomial functors and functor cohomology\, category theory and \nhomolog
 ical algebra.\n\nNote: These seminars will be recorded\, including partici
 pant questions (participants \nonly when asking questions)\, and uploaded 
 to the SMRI YouTube Channel \nhttps://www.youtube.com/c/SydneyMathematical
 ResearchInstituteSMRI \n\nOther upcoming SMRI events can be found here: \n
 https://mathematical-research-institute.sydney.edu.au/news-events/\n
LOCATION:https://researchseminars.org/talk/SAGO/9/
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