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Algebraic K-theory
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211	THE STRONG NOVIKOV CONJECTURE FOR LOW DEGREE COHOMOLOGY BERNHARD HANKE AND THOMAS SCHICK A BSTRACT. We show that for each discrete group Γ, the rational assembly map ∗ K∗ (BΓ) ⊗ Q → K∗ (Cmax Add to Reading List Source URL: www.math.uni-augsburg.de Language: English - Date: 2013-12-05 22:03:02 Algebraic topology Fiber bundles Connection Homotopy theory Differential geometry Vector bundle Differentiable manifold Holonomy Principal bundle Topology Abstract algebra Mathematical analysis
212	GENERIC ALGEBRAS: RATIONAL PARAMETRIZATION AND NORMAL FORMS VLADIMIR L. POPOV∗ Abstract. For every algebraically closed field k of characteristic different from 2, we prove the following: Add to Reading List Source URL: www.math.uni-bielefeld.de Language: English - Date: 2014-12-02 11:29:45 Ring theory Group theory Linear algebra Vector space Vectors Von Neumann algebra Algebraic variety Field extension Algebraic extension Algebra Abstract algebra Mathematics
213	THE SPECTRUM OF PRIME IDEALS IN TENSOR TRIANGULATED CATEGORIES PAUL BALMER Abstract. We define the spectrum of a tensor triangulated category K as the set of so-called prime ideals, endowed with a suitable topology. In t Add to Reading List Source URL: www.math.ucla.edu Language: English - Date: 2007-09-10 17:55:58 Category theory Homotopy theory Commutative algebra Homological algebra Triangulated category Support Spectrum of a ring Monoid Spectrum Abstract algebra Algebra Algebraic structures
214	Problem assignment 2. Algebraic Theory of D-modules. Joseph Bernstein () 1. (i) Let k be a field of positive characteristic p. Consider the Weyl algebra A = An over k generated by x1 , ..., xn , ∂1 , ..., ∂n with th Add to Reading List Source URL: www.math.tau.ac.il Language: English* - Date: 2008-05-15 06:37:33 Algebras Ring theory Algebraic structures Mathematical structures D-module Filtration Filtered algebra Weyl algebra Associative algebra Abstract algebra Algebra Mathematics
215	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
216	w w w. d b s t a l k . c o m w w w. d b s t a l k . c o m w w w. d b s t a l k . c o m w w w. d b s t a l k . c o m w w w. d b s t a l k . c o m w w w. d b s t a l k . c o m Add to Reading List Source URL: hr20.dbstalk.com Language: English - Date: 2012-08-24 16:31:17 Algebraic geometry Field theory Valuation
217	Index k-algebra center of a, 4 central, 8 deﬁnition, 3 Add to Reading List Source URL: www.ams.org Language: English - Date: 2013-05-30 09:14:56 Algebras Ring theory Quaternion algebra Algebra over a field Brauer group Ideal norm Abstract algebra Algebra Algebraic number theory
218	Lectures on Operator K-Theory and the Atiyah-Singer Index Theorem Nigel Higson and John Roe Contents Add to Reading List Source URL: folk.uio.no Language: English - Date: 2004-08-20 04:11:12 Algebraic topology Characteristic classes Homology theory Differential operators Cohomology theories De Rham cohomology Hodge theory Atiyah–Singer index theorem Differentiable manifold Topology Abstract algebra Mathematics
219	Standard Hilbert modules and the K -homology of algebraic varieties William Arveson [removed] UC Berkeley Add to Reading List Source URL: www.fields.utoronto.ca Language: English - Date: 2009-08-14 09:28:45 Vectors Algebraic topology Differential topology Group theory Vector space Module Hilbert space Vector bundle Basis Algebra Mathematics Linear algebra
220	A NON-FREE RELATIVE INTEGRAL EXTENSION KEITH CONRAD 1. Introduction The ring of integers of any algebraic number field is free as a Z-module. More precisely, if [K : Q] = n, then there are ω1 , . . . , ωn such that Add to Reading List Source URL: www.math.uconn.edu Language: English - Date: 2010-07-30 13:32:03 Field theory Commutative algebra Homological algebra Module theory Algebraic number field Algebraic integer Ring of integers Torsion Integral element Abstract algebra Algebra Algebraic number theory

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