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SUMMARY:Charlotte Ure (Illinois State University)
DTSTART:20241101T210000Z
DTEND:20241101T220000Z
DTSTAMP:20260423T005753Z
UID:NT-UBC/2
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/NT-UBC/2/">D
 ecomposition of cohomology classes in finite field extensions</a>\nby Char
 lotte Ure (Illinois State University) as part of UBC Number theory seminar
 \n\nLecture held in ESB4133.\n\nAbstract\nRost and Voevodsky proved the Bl
 och-Kato conjecture relating Milnor k-theory and Galois cohomology. It imp
 lies that if a field F contains a primitive pth root of unity\, then the G
 alois cohomology ring of F with coefficients in the trivial F-module with 
 p elements is generated\nby elements of degree one. In this talk\, I will 
 discuss a systematic approach to studying this phenomenon in finite field 
 extensions via decomposition fields. This is joint work with Sunil Chebolu
 \, Jan Minac\, Cihan Okay\, and Andrew Schultz.\n
LOCATION:https://researchseminars.org/talk/NT-UBC/2/
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