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SUMMARY:Gorenstein homological algebra and universal coefficient theorems
DTSTART:20130422T090000
DTEND:20130422T101500
DTSTAMP:20260916T055710Z
UID:ea19dcf69b5ac140a54668b9c325a6c4d982291d574ebfb3dd086519
CATEGORIES:Conferences - Seminars
DESCRIPTION:Ivo Dell'Ambrogio [Lille]\nMany universal coefficient theorems
  appearing in Nature can be (re)formulated in terms of a homological funct
 or H on a triangulated category T\, where moreover H is the restricted Yon
 eda functor on some small and nice full subcategory C of T. A natural and 
 interesting question is then how to recognize which subcategories C are "s
 ufficiently nice" so as to give rise to a universal coefficient theorem. T
 his soon leads to questions of Gorenstein homological algebra. We will pre
 sent in detail some examples of this phenomenon\, including a couple of ne
 w ones. (This is joint work with Greg Stevenson and Jan Stovicek.)
LOCATION:MA A3 31
STATUS:CONFIRMED
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