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SUMMARY:Rigidity of the K(1)-Local Stable Homotopy Category
DTSTART:20200721T170000
DTEND:20200721T180000
DTSTAMP:20260916T225610Z
UID:53aa902fe7534f70c2bc3ea795ddd4fb30c595adfba3383ed9776899
CATEGORIES:Conferences - Seminars
DESCRIPTION:Jocelyne Ishak\, Vanderbilt University\nIn some cases\, it is 
 sufficient to work in the homotopy category Ho(C) associated to a model ca
 tegory C\, but looking at the homotopy level alone does not provide us wit
 h higher order structure information. Therefore\, we investigate the quest
 ion of rigidity: If we just had the structure of the homotopy category\, h
 ow much of the underlying model structure can we recover? This question ha
 s been investigated during the last decade\, and some examples have been s
 tudied\, but there are still a lot of open questions regarding this subjec
 t. Starting with the stable homotopy category Ho(Sp)\, that is the homotop
 y category of spectra\, it has been proved to be rigid by S. Schwede. More
 over\, the E(1)-local stable homotopy category\, for p=2\, has been shown 
 to be rigid by C. Roitzheim. In this talk\, we investigate a new case of r
 igidity\, which is the localisation of spectra with respect to the Morava 
 K-theory K(1)\, at p=2.
LOCATION:World Wide Web https://epfl.zoom.us/j/94351048760
STATUS:CONFIRMED
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