The motivic Satake equivalences
Báo cáo viên: Phạm Khoa Bằng (Hong Kong University of Science and Technology)
Thời gian: 16:30, 04/06/2026
Địa điểm: Phòng 612, nhà A6
Link Online: (Join Zoom Meeting) tại https://zoom.us/j/99636681387?pwd=0WscBnehOJig68SqctGluVuA3RwraE.1
Tóm tắt: The geometric Satake equivalence provides an equivalence between (equivariant) perverse sheaves on the affine Grassmannian of a given reductive group and the category of representations of its Langlands dual group. After the first complete proof due to Mirkovic-Vilonen, there are several approaches to the geometric Satake equivalence. In this talk, I will present to the audience two motivic enhancements of the geometric Satake: the one by Richarz-Scholbach using mixed Tate motives and the one by the speaker using perverse Nori motives.
Các seminar cùng chủ đề
- A Uniform Construction of Cohomology Theories of Varieties via Fundamental Groupoids
- A Uniform Construction of Cohomology Theories of Varieties via Fundamental Groupoids
- Finite Determinacy of Harder–Narasimhan Filtrations under Frobenius
- Numerically Flat Bundles on Curves and Strong Semistability Part II
- Finite Pullbacks, Frobenius Periodicity, and Finite Trivializations
- Numerically Flat Bundles on Curves and Strong Semistability
- Interactions between Fano and hyperkahler geometries
- Vector Bundles on Curves, Slope Stability, and the Harder–Narasimhan Filtration
- Pullback and Strong Semistability on Algebraic Curves
- Frobenius Direct Images, Canonical Filtrations, and Frobenius-Destabilized Bundles
Tin tức nổi bật
Xem tất cảHội thảo sắp diễn ra
Xem tất cảXuất bản mới
Xem tất cảBài giảng viện
Xem tất cảNgười báo cáo: Claude Sabbah (CNRS, École Polytechnique, Institut Polytechnique de Paris, France)