Người báo cáo:
Time: 14h00, Thursday, March 12 (tentative), 2026
Venue: Lecture hall 301, A5, Institute of Mathematics, VAST
Lecturer: Kęstutis Česnavičius
Abstract. In 1958, Grothendieck and Serre predicted that for a field $k$, a finite type, smooth $k$-group scheme $G$, and a smooth k-scheme $X$, every generically trivial $G-$ torsor over $X$ trivializes Zariski locally on $X$. I will overview this question and its various generalizations, as well as some of the methods that go into studying them, with a particular focus on the recently discovered relations to several purity results for cohomology.
Registration for participation:
form
Organizers: Phung Ho Hai, Doan Trung Cuong,
Scientific secretary: Dao Van Thinh
Scientific advisor: Hélène Esnault
Contact:
lsapm.info@math.ac.vn