Algebraic extension

Results: 189



#Item
31Field theory / Galois theory / Algebraic number theory / Field extension / Galois group / Splitting field / Galois extension / Field / Polynomial / Conjugate element / Field trace

ALGORITHMIC GALOIS THEORY Hendrik W. Lenstra jr. Mathematisch Instituut, Universiteit Leiden

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Source URL: www.math.leidenuniv.nl

Language: English - Date: 2006-03-03 04:47:19
32Number theory / Algebraic number theory / Galois theory / Algebraic geometry / Field theory / Inter-universal Teichmller theory / Shinichi Mochizuki / Abc conjecture / Frobenius endomorphism / P-adic number / Field extension

ohp-english+pictures.pdf

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Source URL: www.kurims.kyoto-u.ac.jp

Language: English - Date: 2012-11-24 02:27:22
33Niels Henrik Abel / Analytic number theory / Ring theory / Algebraic geometry / Algebraic structures / Free abelian group / Profinite group / Abelian group / Abelian variety / Field extension / Algebraic number field / Elliptic curve

THE BRAUER-MANIN OBSTRUCTION FOR SUBVARIETIES OF ABELIAN VARIETIES OVER FUNCTION FIELDS ´ FELIPE VOLOCH BJORN POONEN AND JOSE Abstract. We prove that for a large class of subvarieties of abelian varieties over global fu

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Source URL: www.ma.utexas.edu

Language: English - Date: 2006-12-06 01:58:08
34Elliptic curves / Niels Henrik Abel / Algebraic geometry / Abelian varieties / Algebraic structures / Valuation / Abelian group / Group scheme / Semistable abelian variety / Ring / Tate curve / Field extension

301 Doc. Math. J. DMV Local Heights on Abelian Varieties and Rigid Analytic Uniformization

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Source URL: documenta.sagemath.org

Language: English - Date: 2014-07-15 07:20:01
35Galois theory / Algebraic number theory / Class field theory / Galois group / Splitting of prime ideals in Galois extensions / Galois extension / tale fundamental group / Galois cohomology / Norm residue isomorphism theorem / Abelian extension / Field extension / Fundamental theorem of Galois theory

GLOBAL SOLVABLY CLOSED ANABELIAN GEOMETRY Shinichi Mochizuki July 2006 

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Source URL: www.kurims.kyoto-u.ac.jp

Language: English - Date: 2011-11-07 02:03:34
36Algebraic structures / Ring theory / Algebra / Polynomials / Commutative algebra / Sheaf / Conductor / Finite field / Field extension / Integral element / tale morphism / Ring

ON A QUESTION OF KEATING AND RUDNICK ABOUT PRIMITIVE DIRICHLET CHARACTERS WITH SQUAREFREE CONDUCTOR NICHOLAS M. KATZ Abstract. We prove equidistribution results, in the function field

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Source URL: web.math.princeton.edu

Language: English - Date: 2012-05-02 12:40:16
37Field theory / Class field theory / Algebraic number theory / Iwasawa theory / Kummer theory / Commutative algebra

Pseudo-null submodules of the unramified Iwasawa module for Z2p -extensions Satoshi Fujii (Keio Univ.) 1. Introduction Let k/Q be a fixed finite abelian extension and p a fixed prime number.

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Source URL: staff.miyakyo-u.ac.jp

Language: English - Date: 2008-11-03 17:53:06
38Algebraic number theory / Quadratic forms / Field theory / Linear algebra / Real algebraic geometry / Quadratic field / Discriminant / Algebraic number field / Factorization / Field extension / Elliptic curve

MATHEMATICSof computation VOLUME 41. NUMBER 163 JULY 1983, PAGESClass Groups of Complex Quadratic Fields By R. J. Schoof

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Source URL: www.mat.uniroma2.it

Language: English - Date: 2013-10-18 10:58:33
39Conjectures / K-theory / Surgery theory / Group theory / FarrellJones conjecture / Homotopy theory / BaumConnes conjecture / Equivariant cohomology / Algebraic K-theory / Isomorphism / Equivariant K-theory / HNN extension

Isomorphism Conjecture for homotopy K-theory and groups acting on trees Arthur Bartels∗and Wolfgang L¨ uck† Fachbereich Mathematik Universit¨at M¨

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Source URL: 131.220.77.52

Language: English - Date: 2011-03-02 09:33:00
40Algebraic structures / Ring theory / Model theory / Field theory / Pointwise / Exponential field / Ring / Commutative algebra / Exponential polynomial / Formal power series

The construction of the field of Transseries a logarithmic-exponential field extension of R((x −1 )) Santiago Camacho on work by van den Dries, Macintyre, and Marker

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Source URL: www.math.uiuc.edu

Language: English - Date: 2015-04-27 15:49:17
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