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SUMMARY:Fernando Muro and Gustavo Jasso (Sevilla and Lund)
DTSTART:20221128T130000Z
DTEND:20221128T140000Z
DTSTAMP:20260407T124828Z
UID:paris-algebra-seminar/113
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/paris-algebr
 a-seminar/113/">The triangulated Auslander-Iyama correspondence\, II</a>\n
 by Fernando Muro and Gustavo Jasso (Sevilla and Lund) as part of Paris alg
 ebra seminar\n\n\nAbstract\nIn these two talks\, we will start by introduc
 ing a result which establishes the existence and uniqueness of (DG) enhanc
 ements for triangulated categories which admit an additive generator whose
  endomorphism algebra is finite-dimensional (over a perfect field). We wil
 l then present a generalisation of this result that allows us to treat a l
 arger class of triangulated categories\, which instead admit a generator w
 ith a strong regularity property (a so-called dZ-cluster tilting object). 
 We will also explain how our result\, combined with crucial theorems of Au
 gust and Hua-Keller\, leads to a positive solution of the Donovan-Wemyss C
 onjecture for contraction algebras as observed by Keller. We will also com
 ment on some details about the proof.\n
LOCATION:https://researchseminars.org/talk/paris-algebra-seminar/113/
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