Time: 16:00-17:45, 26/02/2026 (Thursday)
Venue: Room 612, A6, Institute of Mathematics-VAST
Online (Join Zoom Meeting) link: https://zoom.us/j/99636681387?pwd=0WscBnehOJig68SqctGluVuA3RwraE.1
Abstract: Grothendieck went further by defining the Brauer group of any scheme. The cohomological Brauer group of a quasi-compact scheme X is defined to be the torsion subgroup of the étale cohomology group $H^2(X, G_m)$. The Brauer group is always a subgroup of the cohomological Brauer group.
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