Galois theory - PDFSEARCH.IO - Document Search Engine

Galois theory
Results: 422

#	Item
271	APPENDIX: POTENTIAL MODULARITY OF ELLIPTIC CURVES OVER TOTALLY REAL FIELDS JEAN-PIERRE WINTENBERGER The following theorem is well known to experts. Theorem 0.1. Let E an elliptic curve over a totally real number field F Add to Reading List Source URL: www-irma.u-strasbg.fr Language: English - Date: 2008-11-21 08:07:51 Galois theory Field theory Group theory Analytic number theory Galois module Algebraic number field Elliptic curve Cyclotomic character Splitting of prime ideals in Galois extensions Abstract algebra Algebra Algebraic number theory
272	JF Boutot, J Tilouine and I are organizing a ”Mini-Conference” of the European Research Training Network ”Arithmetic Algebraic Geometry” in Strasbourg 4-8 July 2005 on ”Galois Representations”. Part of the co Add to Reading List Source URL: www-irma.u-strasbg.fr Language: English - Date: 2004-12-15 11:18:10 Évariste Galois Mathematics Galois theory Algebraic number theory Galois module
273	SERRE’S MODULARITY CONJECTURE (I) CHANDRASHEKHAR KHARE AND JEAN-PIERRE WINTENBERGER to Jean-Pierre Serre Abstract. This paper is the first part of a work which proves Serre’s modularity conjecture. We first prove the Add to Reading List Source URL: www-irma.u-strasbg.fr Language: English - Date: 2008-10-20 11:47:03 Field theory Galois theory Representation theory Class field theory Galois module Algebraic number field Finite field Group representation Prime number Abstract algebra Algebra Algebraic number theory
274	RAMIFICATION IN IWASAWA MODULES CHANDRASHEKHAR KHARE AND JEAN-PIERRE WINTENBERGER Abstract. We make a reciprocity conjecture that extends Iwasawa’s analogy of direct limits of class groups along the cyclotomic tower of Add to Reading List Source URL: www-irma.u-strasbg.fr Language: English - Date: 2010-11-24 09:46:58 Algebraic number field Iwasawa theory Finite field Torsion Galois group Field Valuation Elliptic curve Inverse Galois problem Abstract algebra Algebra Field theory
275	Abstract Satisfaction Vijay D’Silva Leopold Haller Daniel Kroening Add to Reading List Source URL: www.kroening.com Language: English - Date: 2014-05-29 09:55:04 Order theory Philosophical logic Predicate logic Deduction Formal methods Entailment Abstract interpretation First-order logic Galois connection Mathematics Logic Mathematical logic
276	JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY Volume 14, Number 4, Pages 843–939 S[removed][removed]Article electronically published on May 15, 2001 Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2002-05-08 14:25:18 Modular forms Galois theory Algebraic number theory Character theory J-invariant Frobenius endomorphism Elliptic curve Representation theory of finite groups Orbifold Abstract algebra Mathematical analysis Analytic number theory
277	A Brief Introduction to Classical and Adelic Algebraic Number Theory William Stein (based heavily on works of Swinnerton-Dyer and Cassels) May 2004 Add to Reading List Source URL: modular.math.washington.edu Language: English - Date: 2004-05-06 12:46:02 Field theory Algebraic number field Adele ring Galois module Field Ideal class group Prime number Class field theory Ramification Abstract algebra Algebra Algebraic number theory
278	Course 311: Abstract Algebra Academic year[removed]D. R. Wilkins c David R. Wilkins 1997–2007 Copyright Add to Reading List Source URL: www.maths.tcd.ie Language: English - Date: 2008-01-31 10:23:17 Constructible number Compass and straightedge constructions Field extension Simple extension Field Galois theory Fundamental theorem of algebra Minimal polynomial Normal extension Abstract algebra Algebra Field theory
279	Course 311, Part IV: Galois Theory Problems Hilary Term[removed]Use Eisenstein’s criterion to verify that the following polynomials are irreducible over Q:— (i ) t2 − 2; Add to Reading List Source URL: www.maths.tcd.ie Language: English - Date: 2006-03-16 12:03:53 Galois group Finite field Normal extension Galois theory Field extension Discriminant Fundamental theorem of algebra Splitting field Separable polynomial Abstract algebra Algebra Field theory
280	Course 311: Galois Theory Problems Academic Year 2007–8 1. Use Eisenstein’s criterion to verify that the following polynomials are irreducible over Q:— (i ) x2 − 2; Add to Reading List Source URL: www.maths.tcd.ie Language: English - Date: 2008-01-31 11:03:39 Galois group Normal extension Finite field Galois theory Field extension Discriminant Splitting field Fundamental theorem of algebra Polynomial Abstract algebra Algebra Field theory

UPDATE