<--- Back to Details
First PageDocument Content
Quadratic forms / Algebraic number theory / Lie groups / Algebraic groups / Algebraic number field / Adele ring / Lattice / Smith–Minkowski–Siegel mass formula / Finite field / Abstract algebra / Algebra / Field theory
Date: 2014-12-20 16:43:48
Quadratic forms
Algebraic number theory
Lie groups
Algebraic groups
Algebraic number field
Adele ring
Lattice
Smith–Minkowski–Siegel mass formula
Finite field
Abstract algebra
Algebra
Field theory

WEIL’S CONJECTURE FOR FUNCTION FIELDS DENNIS GAITSGORY AND JACOB LURIE Abstract. Let X be an algebraic curve defined over a finite field Fq and let G be a smooth affine group scheme over X with connected fibers whose g

Add to Reading List

Source URL: www.math.harvard.edu

Download Document from Source Website

File Size: 2,09 MB

Share Document on Facebook

Similar Documents

Algebraic techniques for number field computations (extended abstract) Jean-Fran¸cois Biasse1 , Michael J. Jacobson, Jr.2? , and Alan K. Silvester3 ´ Ecole Polytechnique, 91128 Palaiseau, France

Algebraic techniques for number field computations (extended abstract) Jean-Fran¸cois Biasse1 , Michael J. Jacobson, Jr.2? , and Alan K. Silvester3 ´ Ecole Polytechnique, 91128 Palaiseau, France

DocID: 1xVMw - View Document

CLASS FIELD THEORY P. Stevenhagen Explicit Algebraic Number Theory Oberwolfach Seminar November 2002

CLASS FIELD THEORY P. Stevenhagen Explicit Algebraic Number Theory Oberwolfach Seminar November 2002

DocID: 1voYb - View Document

MATH 205 (TOPICS IN ALGEBRAIC NUMBER THEORY) - SPRINGProfessor: Cristian D. Popescu Course Topic: Global Fields Course Description: The main goal of this course is to understand global fields (finite field extensi

MATH 205 (TOPICS IN ALGEBRAIC NUMBER THEORY) - SPRINGProfessor: Cristian D. Popescu Course Topic: Global Fields Course Description: The main goal of this course is to understand global fields (finite field extensi

DocID: 1uKaO - View Document

The Id`ele Class Group Hendrik Lenstra 1. Definitions Let K be an algebraic number field. Let p be a prime of K. We denote by Kp the completion of K at the prime p: if p is a finite place, then Kp is a non-archimedean

The Id`ele Class Group Hendrik Lenstra 1. Definitions Let K be an algebraic number field. Let p be a prime of K. We denote by Kp the completion of K at the prime p: if p is a finite place, then Kp is a non-archimedean

DocID: 1uugJ - View Document

APPEARED IN BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY Volume 31, Number 1, July 1994, Pages 1-14 SELBERG’S CONJECTURES AND ARTIN L-FUNCTIONS

APPEARED IN BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY Volume 31, Number 1, July 1994, Pages 1-14 SELBERG’S CONJECTURES AND ARTIN L-FUNCTIONS

DocID: 1rsPV - View Document