Algebraic K-theory

Results: 356



#Item
271Homotopy theory / Algebraic topology / 3-manifolds / Manifold / Homotopy / Topological manifold / Cobordism / Characteristic class / Knot / Topology / Differential topology / Geometric topology

Section Talks Discrete Geometry and Algebraic Topology Malkhaz Bakuradze Montpellier, France Presentations of some Morava K-theory rings in Chern classes Ludwig Danzer Dortmund, Germany Do the canonical cells permit a q

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Source URL: keldysh-100.mi.ras.ru

Language: English - Date: 2004-08-23 05:08:01
272Category theory / Homotopy theory / Algebraic topology / Algebraic structures / Symmetry / Groupoid / Lie groupoid / Group action / Double groupoid / Abstract algebra / Mathematics / Algebra

COVERING GROUPS OF NON-CONNECTED TOPOLOGICAL GROUPS REVISITED Ronald Brown and Osman Mucuk School of Mathematics University of Wales Bangor, Gwynedd LL57 1UT, U.K.

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Source URL: pages.bangor.ac.uk

Language: English - Date: 2006-12-18 10:25:20
273Mathematics / Algebraic topology / Category theory / Higher category theory / Algebraic structures / Crossed module / Homotopy group / Seifert–van Kampen theorem / Double groupoid / Abstract algebra / Topology / Homotopy theory

COMPUTING HOMOTOPY TYPES USING CROSSED N -CUBES OF GROUPS∗ Ronald Brown University of Wales, Bangor Gwynedd LL57 1UT, U.K. Dedicated to the memory of Frank Adams

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Source URL: pages.bangor.ac.uk

Language: English - Date: 2006-08-12 17:58:10
274Vector bundles / Measure theory / Calculus / Ample line bundle / Seshadri constant / Support / Divisor / Blowing up / Linear system of divisors / Algebraic geometry / Abstract algebra / Mathematical analysis

Seshadri constants via Okounkov functions and the Segre-Harbourne-Gimigliano-Hirschowitz Conjecture M. Dumnicki, A. K¨ uronya∗, C. Maclean, T. Szemberg† arXiv:1304.0249v1 [math.AG] 31 Mar 2013

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Source URL: arxiv.org

Language: English - Date: 2013-04-01 20:19:55
275Algebraic number theory / Newton polygon / Commutative algebra / Localization / Measure theory / Valuation ring / Radon–Nikodym theorem / Abstract algebra / Algebra / Mathematics

Theorems of Sylvester and Schur T.N. Shorey An old theorem of Sylvester states that a product of k consecutive positive integers each exceeding k is divisible by a prime greater than k. We shall

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Source URL: www.math.tifr.res.in

Language: English - Date: 2007-07-25 06:46:24
276Homological algebra / Algebraic topology / K-theory / String theory / Cohomology / Homology theory / Gauge theory / Differential form / Closed and exact differential forms / Abstract algebra / Physics / Mathematics

An Uncertainty Principle for Fluxes Gregory Moore CUNY, June 28, 2006

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Source URL: www.physics.rutgers.edu

Language: English - Date: 2006-06-28 11:05:46
277Commutative algebra / Algebraic structures / Field theory / Morphisms / Ring / Ideal / Commutative ring / Polynomial ring / Quotient ring / Abstract algebra / Algebra / Ring theory

BASIC RING THEORY J. K. VERMA Contents 1. Definitions and examples

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Source URL: www.math.iitb.ac.in

Language: English - Date: 2006-07-22 01:11:22
278Gauge theories / Theoretical physics / Supersymmetry / Algebraic geometry / Wall-crossing / Seiberg duality / K-theory / Physics / Quantum field theory / String theory

Microsoft PowerPoint - Solvay-May18

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Source URL: www.physics.rutgers.edu

Language: English - Date: 2011-05-23 16:53:43
279Field 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

Equivariant Tamagawa Numbers and Non-Commutative Fitting Invariants Andrew James Cottridge Parker A thesis submitted for the degree of

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Source URL: www.mth.kcl.ac.uk

Language: English - Date: 2008-04-23 14:38:38
280Field 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
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