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SUMMARY:The Module structure of a Group Action on a Ring - Peter Symonds (
 University of Manchester)
DTSTART:20240621T154500Z
DTEND:20240621T161500Z
UID:TALK217819@talks.cam.ac.uk
DESCRIPTION:Consider a finite group $G$ acting on a graded Noetherian $k$-
 algebra $S$\, for some field $k$ of characteristic $p$\; for example $S$ m
 ight be a polynomial ring. Regard $S$ as a $kG$-module and consider the mu
 ltiplicity of a particular indecomposable module as a summand in each degr
 ee. We show how this can be described in terms of homological algebra and 
 how it is linked to the geometry of the group action on the spectrum of $S
 $.
LOCATION:External
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