<--- Back to Details
First PageDocument Content
Algebra / Abstract algebra / Mathematics / Algebraic number theory / Scheme theory / Field theory / Algebraic geometry / Lie algebra / Galois module / Group scheme / Ring / Sheaf
Date: 2006-11-21 15:14:15
Algebra
Abstract algebra
Mathematics
Algebraic number theory
Scheme theory
Field theory
Algebraic geometry
Lie algebra
Galois module
Group scheme
Ring
Sheaf

35 Documenta Math. On the Image of l-Adic Galois Representations for Abelian Varieties of Type I and II

Add to Reading List

Source URL: documenta.sagemath.org

Download Document from Source Website

File Size: 328,29 KB

Share Document on Facebook

Similar Documents

THE EXT ALGEBRA OF A QUANTIZED CYCLE DAMIEN CALAQUE AND JULIEN GRIVAUX Abstract. Given a quantized analytic cycle (X, σ) in Y, we give a categorical Lie-theoretic interpretation of a geometric condition, discovered by S

THE EXT ALGEBRA OF A QUANTIZED CYCLE DAMIEN CALAQUE AND JULIEN GRIVAUX Abstract. Given a quantized analytic cycle (X, σ) in Y, we give a categorical Lie-theoretic interpretation of a geometric condition, discovered by S

DocID: 1xV3t - View Document

On unitary representations of the Virasoro algebra*  The Virasoro algebra b is an infinite-dimensional Lie algebra with basis Lm , m  Z, and Z and defining relations: (i) [Lm , Ln ] = (m − n)Lm+n +

On unitary representations of the Virasoro algebra* The Virasoro algebra b is an infinite-dimensional Lie algebra with basis Lm , m  Z, and Z and defining relations: (i) [Lm , Ln ] = (m − n)Lm+n +

DocID: 1vclq - View Document

David Vogan 6. Langlands classification Category O Lie algebra cohomology

David Vogan 6. Langlands classification Category O Lie algebra cohomology

DocID: 1v7yE - View Document

Problems for Representations of Linear Algebraic Groups Milan Lopuha¨a November 22nd , 2016 L 1. Let g be a semisimple Lie algebra. Let h be a toral subalgebra, and let g = α∈h∗ gα

Problems for Representations of Linear Algebraic Groups Milan Lopuha¨a November 22nd , 2016 L 1. Let g be a semisimple Lie algebra. Let h be a toral subalgebra, and let g = α∈h∗ gα

DocID: 1uIIJ - View Document

arXiv:1311.2224v2 [math.RT] 22 AprFUSION PRODUCT STRUCTURE OF DEMAZURE MODULES R. VENKATESH Abstract. Let g be a finite–dimensional complex simple Lie algebra. Given a non–negative integer ℓ, we define Pℓ+

arXiv:1311.2224v2 [math.RT] 22 AprFUSION PRODUCT STRUCTURE OF DEMAZURE MODULES R. VENKATESH Abstract. Let g be a finite–dimensional complex simple Lie algebra. Given a non–negative integer ℓ, we define Pℓ+

DocID: 1rvXz - View Document