Independence of \(\ell\) in Lafforgue's theorem.

DOI10.1016/S0001-8708(02)00082-8zbMath1073.14033arXivmath/0206001OpenAlexW3098423431MaRDI QIDQ1417993

CheeWhye Chin

Publication date: 6 January 2004

Published in: Advances in Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0206001

Mathematics Subject Classification ID

Representation theory for linear algebraic groups (20G05) Curves over finite and local fields (11G20) Étale and other Grothendieck topologies and (co)homologies (14F20) Finite ground fields in algebraic geometry (14G15) Zeta functions and related questions in algebraic geometry (e.g., Birch-Swinnerton-Dyer conjecture) (14G10)

Related Items (6)

Rank 2 local systems, Barsotti-Tate groups, and Shimura curves ⋮ Companions on Artin stacks ⋮ Independence of ℓ of monodromy groups ⋮ Independence of \(\ell\) for the supports in the decomposition theorem ⋮ Faltings-Serre method on three dimensional selfdual representations ⋮ The monodromy groups of lisse sheaves and overconvergent \(F\)-isocrystals

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• La conjecture de Weil. II
• Character theory of finite groups
• Drinfeld shtukas and Langlands correspondence.
• Wild Ramification and Some Problems of "Independence of ℓ"
• Algèbre

This page was built for publication: Independence of \(\ell\) in Lafforgue's theorem.