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VERSION:2.0
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SUMMARY:Power operations on homology with twisted coefficients
DTSTART:20181127T101500
DTEND:20181127T111500
DTSTAMP:20260928T223501Z
UID:53a9e840d9058d2c0e6b7478ec1942cc419c5f46acbbc71fceea9c80
CATEGORIES:Conferences - Seminars
DESCRIPTION:Calista Bernard\nThe structure of an E_n algebra on a space X 
 gives rise to power operations on the homology of X generated by the so-ca
 lled Dyer-Lashof-Kudo-Araki operations and a Browder bracket. This proves 
 very useful for calculations\; however\, these operations are only defined
  for ordinary mod p homology\, and in many instances\, it is desirable to 
 have an analogue of these operations for homology with twisted coefficient
 s. In this talk I will give an overview of these operations for untwisted 
 mod p homology\, followed by a description of ongoing work constructing si
 milar operations on the homology of E_2 algebras with certain twisted coef
 ficient systems.
LOCATION:CM 1 113 https://plan.epfl.ch/?room==CM%201%20113
STATUS:CONFIRMED
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