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Algebraic K-theory
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151	Yves Andr´ e ENS Paris Semicontinuity of some Newton polygons Pierre Berthelot Universit´e de Rennes D-perfect crystalline complexes Let k be a perfect ﬁeld of characteristic p, W its ring of Witt vectors, let X Add to Reading List Source URL: www.ms.u-tokyo.ac.jp Language: English - Date: 2007-09-05 05:10:05 Homological algebra Galois theory Cohomology theories Algebraic geometry Crystalline cohomology P-adic Hodge theory Étale cohomology P-adic number Lubin–Tate formal group law Abstract algebra Algebra Algebraic number theory
152	ALMOST PROPER GIT-STACKS AND DISCRIMINANT AVOIDANCE JASON STARR AND JOHAN DE JONG 1. Introduction Consider an algebraic stacks of the form [Spec(k)/G] where G is a geometrically Add to Reading List Source URL: math.columbia.edu Language: English - Date: 2005-10-06 14:39:31 Algebraic geometry Scheme theory Group theory Projective geometry Category theory Flat morphism Étale morphism Principal homogeneous space Finite morphism Abstract algebra Geometry Algebra
153	Journal of Combinatorics Volume 3, Number 3, 343–399, 2012 Aﬃne dual equivalence and k-Schur functions Sami H. Assaf∗ and Sara C. Billey† Add to Reading List Source URL: www.math.washington.edu Language: English - Date: 2013-03-28 13:38:22 Algebraic combinatorics Symmetric functions Representation theory Orthogonal polynomials Young tableau Quasisymmetric function Schur polynomial Macdonald polynomials N! conjecture Abstract algebra Mathematics Algebra
154	ON A RESULT OF ARTIN AISE JOHAN DE JONG Let k be an algebraically closed field of characteristic p > 0. Let t be a parameter and set S = Spec(k[[t]]). Let f : X → S be a smooth proper morphism with generic fibre Xη an Add to Reading List Source URL: math.columbia.edu Language: English - Date: 2011-10-21 23:36:29 Algebra Homological algebra Algebraic geometry Crystalline cohomology Elementary class Structure Abstract algebra Model theory Mathematics
155	Abstracts for The CUNY workshop on diﬀerential cohomologies Analytic aspects of diﬀerential cohomology, Poincar´ e duality and spark complexes Add to Reading List Source URL: qcpages.qc.cuny.edu Language: English - Date: 2014-08-12 05:56:39 Cohomology Characteristic class K-theory Chern–Simons theory Homotopy Chern class Elliptic cohomology Abstract algebra Topology Algebraic topology
156	Additive Number Theory Examples Sheet 2. W. T. G. 1. Let k be a real number. Prove that there exist an integer N and a subset A ⊂ ZN ˆ Add to Reading List Source URL: www.dpmms.cam.ac.uk Language: English - Date: 2005-10-31 07:39:54 Linear algebra Algebraic number theory Group theory Vector space Isomorphism Integer Theorems and definitions in linear algebra Approximately finite dimensional C*-algebra Algebra Mathematics Abstract algebra
157	The University of Hong Kong DEPARTMENT OF MATHEMATICS MATH3302/MATH4302 Algebra II Assignment 3 Due: Tuesday 1 pm, March 17, 2015. In the following, E, F, K are fields. Add to Reading List Source URL: hkumath.hku.hk Language: English - Date: 2015-03-03 04:39:36 Field theory Algebraic number theory Galois extension Field extension Field Separable extension Fundamental theorem of Galois theory Abstract algebra Algebra Galois theory
158	K-THEORETIC SCHUBERT CALCULUS FOR OG(n, 2n + 1) AND JEU DE TAQUIN FOR SHIFTED INCREASING TABLEAUX EDWARD CLIFFORD, HUGH THOMAS, AND ALEXANDER YONG Abstract. We present a proof of a Littlewood-Richardson rule for the K-th Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2010-08-14 13:11:11 Symmetric functions Representation theory Algebraic combinatorics Lambda calculus Young tableau Littlewood–Richardson rule Jeu de taquin Combinatory logic Abstract algebra Algebra Mathematics
159	Research Statement Urs Schreiber ∗ † Add to Reading List Source URL: dl.dropboxusercontent.com Language: English Algebraic topology Cohomology Higher-dimensional algebra Chern–Simons theory K-theory Characteristic class Gauge theory Alexander Grothendieck Jacob Lurie Abstract algebra Physics Mathematics
160	The University of Hong Kong DEPARTMENT OF MATHEMATICS MATH3302/MATH4302 Algebra II Suggested Solution to Assignment 4 In the following, E, F, K are fields. 1. (a) Prove that K Emb (K/F ) = F ⇔ for all u ∈ K − F , M Add to Reading List Source URL: hkumath.hku.hk Language: English - Date: 2015-03-31 04:58:08 Galois theory Algebraic number theory Group theory Field Normal extension Galois extension Separable extension Fundamental theorem of Galois theory Abstract algebra Algebra Field theory

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