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Commutative algebra
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#	Item
471	Algebraic Number Theory Course Notes (Fall[removed]Math 8803, Georgia Tech Matthew Baker E-mail address: [removed] School of Mathematics, Georgia Institute of Technology, Atlanta, GA[removed], USA Add to Reading List Source URL: people.math.gatech.edu Language: English - Date: 2013-01-04 16:28:53 Commutative algebra Algebraic number theory Field theory Algebraic structures Unique factorization domain Ring Integral domain Algebraic number field Euclidean domain Abstract algebra Algebra Ring theory
472	Equivariant Tamagawa Numbers and Non-Commutative Fitting Invariants Andrew James Cottridge Parker A thesis submitted for the degree of Add to Reading List Source URL: www.mth.kcl.ac.uk Language: English - Date: 2008-04-23 14:38:38 Field theory Algebraic geometry Conjectures Equivariant L-function Special values of L-functions Algebraic number field Motive Algebraic K-theory Galois module Abstract algebra Algebra Algebraic number theory
473	MATH 228: COMMUTATIVE RING THEORY James D. Lewis TABLE OF CONTENTS • • Add to Reading List Source URL: www.math.ualberta.ca Language: English - Date: 2002-01-10 00:16:37 Ring Field Integral domain Commutative ring Finite field Characteristic Subring Inverse element Unique factorization domain Abstract algebra Algebra Ring theory
474	Geometry 5: Vector fields and derivations Misha Verbitsky Geometry 5: Vector fields and derivations Rules: You may choose to solve only “hard” exercises (marked with !, * and ) or “ordinary” Add to Reading List Source URL: verbit.ru Language: English - Date: 2013-03-11 16:23:33** Algebraic structures Commutative algebra Module theory Homological algebra Module Ideal Ring Polynomial ring Noetherian ring Abstract algebra Algebra Ring theory
475	Geometry of manifolds, lecture 4 M. Verbitsky Geometry of manifolds Lecture 5: Derivations in rings Add to Reading List Source URL: verbit.ru Language: English - Date: 2013-03-04 12:59:10 Ring theory Module theory Algebraic geometry Algebraic topology Finitely-generated module Sheaf D-module Module Noetherian ring Abstract algebra Algebra Commutative algebra
476	MTH[removed]Introduction to Abstract Algebra D. S. Malik Creighton University Add to Reading List Source URL: people.creighton.edu Language: English - Date: 2010-09-03 08:15:18 Field theory Algebraic structures Commutative algebra Ideal Ring Quotient ring Homomorphism Field Polynomial ring Abstract algebra Algebra Ring theory
477	Algebra Roadmap November 6, 2009 This roadmap may not always be followed strictly, nor is it intended to be exhaustive, but it does indicate the courses which the algebra group expects to offer regularly. By, e.g., even Add to Reading List Source URL: mlarsen.math.indiana.edu Language: English - Date: 2009-11-07 20:35:33 Algebraic geometry Geometry Algebraic variety Lie algebra Commutative algebra Super linear algebra Book:Algebraic Mathematics and Logics Universal algebraic geometry Lie groups Abstract algebra Algebra
478	arXiv:math/0104151v1 [math.RT] 13 Apr[removed]CLUSTER ALGEBRAS I: FOUNDATIONS SERGEY FOMIN AND ANDREI ZELEVINSKY To the memory of Sergei Kerov Abstract. In an attempt to create an algebraic framework for dual canonical Add to Reading List Source URL: arxiv.org Language: English - Date: 2008-02-01 02:27:50 Polynomials Commutative algebra Hopf algebras Invariant theory Cluster algebra Polynomial ring Universal enveloping algebra Homogeneous polynomial Laurent polynomial Abstract algebra Algebra Ring theory
479	book reviews[removed]M. Rieffel, Non-commutative tori—a case study of noncommutative differentiable manifolds, Contemp. Math. (J. Kaminker, ed.), Geometric and Topological Invariants of Elliptic Op- Add to Reading List Source URL: www.ams.org Language: English - Date: 2010-03-29 15:28:44 Commutative algebra Algebraic structures Algebraic number theory Field theory Algebraic number field Ring Commutative ring Field Polynomial Abstract algebra Algebra Ring theory
480	MULTIPLICITIES AND REES VALUATIONS DANIEL KATZ AND JAVID VALIDASHTI To Professor D. Rees, in honor of his nintieth birthday Abstract. Let (R, m) be a local ring of Krull dimension d and I ⊆ R be an ideal with analytic Add to Reading List Source URL: www.math.ku.edu Language: English - Date: 2008-12-30 08:22:56 Ring theory Field theory Localization Algebraic structures Valuation Discrete valuation ring Integral element Ring Local ring Abstract algebra Algebra Commutative algebra

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