Algebraic closure

Results: 41



#Item
21Algebraic structures / Algebraic extension / Field extension / Algebraic number / Field / Transcendental number / Motive / Algebraic closure / Abstract algebra / Algebra / Mathematics

Algebraic structures as typed objects Heinz Kredel, University of Mannheim Raphael Jolly, Databeans CASC 2011, Kassel

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Source URL: krum.rz.uni-mannheim.de

Language: English - Date: 2011-09-12 02:14:04
22Field theory / Model theory / Differential algebra / Differentially closed field / Differential calculus / Field / Differential equation / Algebraic closure / Algebraically closed field / Abstract algebra / Algebra / Mathematics

BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY Volume 78, Number 5, September 1972 THE DIFFERENTIAL CLOSURE OF A DIFFERENTIAL FIELD BY GERALD E. SACKS 1

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Source URL: www.ams.org

Language: English - Date: 2010-01-14 12:29:14
23Valuation ring / Henselian ring / Valuation / Archimedean property / Ordered field / Formally real field / Algebraic closure / Prime number / Field extension / Abstract algebra / Algebra / Field theory

Chapter 10 Orderings and valuations 10.1 Ordered fields and their natural valuations

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Source URL: math.usask.ca

Language: English - Date: 2011-07-14 03:23:21
24Structure / Universal algebra / Parity of a permutation / Functor / Orbifold / Mathematics / Group theory / Model theory

Armenian Journal of Mathematics Volume 4, Number 1, 2012, 1–24 Categorical Abstract Algebraic Logic: Closure Operators on Classes of PoFunctors George Voutsadakis*

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Source URL: ajm.asj-oa.am

Language: English - Date: 2012-05-25 03:53:42
25Splitting field / Separable extension / Field extension / Field / Galois group / Galois theory / Algebraic structure / Polynomial / Algebraic closure / Abstract algebra / Algebra / Field theory

Galois closures for monogenic degree-4 extensions of rings Riccardo Ferrario [removed]

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Source URL: www.algant.eu

Language: English - Date: 2014-07-04 04:50:27
26Z notation / Zermelo–Fraenkel set theory / Function / Cardinality / Power set / Cardinal number / Constructible universe / Finite set / Universe / Mathematical logic / Mathematics / Set theory

Sets and Antisets Michael L. Carroll June 22, 2009 Abstract This paper modies, extends and, with respect to set union, provides for the algebraic closure of standard Zermelo-Fraenkel (ZF) set theory. It

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Source URL: www.csz.com

Language: English - Date: 2009-06-22 13:51:00
27Algebraic graph theory / Combinatorics / Euclidean geometry / Vertex / Convex hull / Polyhedron / Incidence matrix / Mathematics / Algebra / Matrices

Stable sets, corner polyhedra and the Chv´atal closure∗ Manoel Campˆelo † Departamento de Estat´ıstica e Matem´atica Aplicada,

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Source URL: integer.tepper.cmu.edu

Language: English - Date: 2009-02-02 18:27:28
28Projective space / Divisor / Curve / Algebraic curve / Maximum likelihood / Projective geometry / Algebraic variety / Riemann surface / Ample line bundle / Geometry / Abstract algebra / Algebraic geometry

Likelihood Geometry June Huh and Bernd Sturmfels Abstract We study the critical points of monomial functions over an algebraic subset of the probability simplex. The number of critical points on the Zariski closure is a

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Source URL: web.math.unifi.it

Language: English - Date: 2013-06-02 06:13:51
29Field theory / Galois theory / Galois module / Group theory / Field / P-adic number / Tate conjecture / Algebraic number field / Group representation / Abstract algebra / Algebra / Algebraic number theory

NUMBER THEORY 1. Galois Representations ¯ an algebraic closure of K, and GK = Let K be a number field, K ¯

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Source URL: mlarsen.math.indiana.edu

Language: English - Date: 2003-01-02 20:06:20
30Algebraic geometry / Commutative algebra / Field extension / Algebraic variety / Algebraically closed field / Zariski topology / Betti number / Puiseux series / Algebraic closure / Abstract algebra / Algebra / Field theory

REFINED BOUNDS ON THE NUMBER OF CONNECTED COMPONENTS OF SIGN CONDITIONS ON A VARIETY SAL BARONE AND SAUGATA BASU Abstract. Let R be a real closed field, P, Q ⊂ R[X1 , . . . , Xk ] finite subsets of polynomials, with th

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Source URL: www.math.purdue.edu

Language: English - Date: 2011-11-06 10:09:22
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