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Algebraic number
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#	Item
741	Invent. math. 148, 47–[removed]Digital Object Identifier (DOI[removed]s002220100186 Thue equations and the method of Chabauty-Coleman Dino Lorenzini, Thomas J. Tucker Department of Mathematics, University of Georgia, Add to Reading List Source URL: www.math.rochester.edu Language: English - Date: 2014-09-01 16:50:03 Algebraic number field Algebraic number theory Field theory Spectral theory Operator theory Spectral theory of ordinary differential equations Clifford algebra Mathematics Algebra Abstract algebra
742	WITT EQUIVALENCE OF FUNCTION FIELDS OVER GLOBAL FIELDS PAWEL GLADKI AND MURRAY MARSHALL Abstract. Witt equivalent ﬁelds can be understood to be ﬁelds having the same symmetric bilinear form theory. Witt equivalence o Add to Reading List Source URL: www.math.uni-bielefeld.de Language: English - Date: 2015-02-03 10:52:41 Valuation Field extension Quadratic form Algebraic number field Clifford algebra Approximately finite dimensional C*-algebra Abstract algebra Algebra Field theory
743	Newsletter of the INFORMS Computing Society Volume 20, Number 1 Contents Add to Reading List Source URL: www.und.nodak.edu Language: English - Date: 1999-04-15 14:43:53 Computer algebra systems Operations research Numerical software Scientific modeling Mathematical modeling Mathematical model Modeling language Algebraic modeling language Economic model Mathematical software Science Mathematics
744	UNRAMIFIED DEGREE THREE INVARIANTS OF REDUCTIVE GROUPS A. MERKURJEV Abstract. We prove that if G is a reductive group over an algebraically closed field F , then for a prime integer p 6= char(F ), the group of unramified Add to Reading List Source URL: www.math.uni-bielefeld.de Language: English - Date: 2014-11-24 17:55:06 Group theory Class field theory Galois module Galois theory Group homomorphism Representation theory Étale morphism Essential dimension Gelfand pair Abstract algebra Algebra Algebraic number theory
745	(February 19, [removed]Newton polygons Paul Garrett [removed] http://www.math.umn.edu/˜garrett/ Add to Reading List Source URL: www.math.umn.edu Language: English - Date: 2005-02-19 15:53:15 Algebraic number theory Polynomials Algebraic geometry Valuation Separable extension Newton polygon Field extension Casus irreducibilis Ramification Abstract algebra Algebra Field theory
746	Compatibly split subvarieties of Hilbn (A2k ) Jenna Rajchgot (Supervised by Allen Knutson) Department of Mathematics, Cornell University Southern Ontario Groups and Geometry Add to Reading List Source URL: www.fields.utoronto.ca Language: English - Date: 2011-04-11 15:51:05 Algebraic number theory Scheme theory Frobenius endomorphism Galois theory Hilbert scheme Divisor Access to knowledge movement Abstract algebra Algebra Algebraic geometry
747	Exploring Multi-Valued Minimization Using Binary Methods Alan Mishchenko Department of EECS UC Berkeley Berkeley, CA[removed]removed] Add to Reading List Source URL: www.bvsrc.org Language: English - Date: 2007-01-21 13:03:49 Algebraic logic Binary decision diagram Diagrams Model checking Prime number 700 500 Canonical form Binary function Mathematics Boolean algebra Mathematical logic
748	Rigid Syntomic Regulators and the p-adic L-function of a modular form DISSERTATION ZUR ERLANGUNG DES DOKTORGRADES DER NATURWISSENSCHAFTEN (DR. RER. NAT.) ¨ FUR Add to Reading List Source URL: epub.uni-regensburg.de Language: English - Date: 2011-07-20 22:07:48 Algebraic number theory Cohomology theories Field theory Algebraic geometry Étale cohomology P-adic number Motive Hodge structure Algebraic number field Abstract algebra Algebra Homological algebra
749	RESEARCH REPORTS BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY Volume 33, Number 1, January[removed]THE SEIBERG-WITTEN EQUATIONS Add to Reading List Source URL: www.ams.org Language: English - Date: 2012-06-12 18:15:51 Differential geometry 4-manifolds Algebraic surfaces Year of birth missing Mathematical physics Seiberg–Witten invariant Instanton Peter B. Kronheimer Enriques–Kodaira classification Topology Geometry Physics
750	EUCLIDEAN QUADRATIC FORMS AND ADC-FORMS: I PETE L. CLARK We denote by N the non-negative integers (including 0). Throughout R will denote a commutative, unital integral domain and K its fraction ﬁeld. We write R• for Add to Reading List Source URL: math.uga.edu Language: English - Date: 2012-08-06 06:09:32 Ring theory Commutative algebra Algebraic number theory Linear algebra Quadratic forms Euclidean domain Euclidean algorithm Dedekind domain Norm Abstract algebra Algebra Mathematics

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