Tate modules and finitely generated projective modules over Laurent series rings II
25/05/2023
16:30
Báo cáo viên: Đào Văn Thịnh
Thời gian: 16h30 thứ năm, ngày 25/05/2023
Địa điểm: Pòng 612, Nhà A6.
Link online: https://meet.google.com/yep-kbzk-eao?pli=1&authuser=4
Tóm tắt: In this talk, I will present the main result in [Dri04] (Theorem 3.4) which says that every Tate R-module is Nisnevich locally elementary. As a special case, if R is a Henselian local ring, the above result implies that every Tate R-module is elementary.
References:
- [Dri04] Vladimir Drinfeld, Infinite-dimensional vector bundles in algebraic geometry: an introduction, The unity of mathematics, Progr. Math., vol. 244, Birkhauser Boston, Boston, MA, 2006.
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Hoạt động tuần
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Tin tức nổi bật
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Đỗ Duy Hiếu, Block-pair edge community detection in bipartite networks via an adaptive spectral-modularity framework, Computational and Mathematical Organization Theory, Volume 32, article number 31 (2026)
Nguyễn Thị Vân Hằng, Felipe Lara, Nguyễn Đông Yên, Discontinuous strongly quasiconvex functions, Journal of Optimization Theory and Applications 210 (2026), Paper No. 40, 18 pp
Đoàn Trung Cường, Lê Thị Thanh Nhàn, On the depth of the canonical module, Journal of Algebra, Volume: Volume 712 (2027), Pages: 416-435
Bài giảng viện
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Periods and exponential periods
Người báo cáo: Claude Sabbah (CNRS, École Polytechnique, Institut Polytechnique de Paris, France)