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Quotient algebra
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51	PROJECTIVE PRODUCT SPACES DONALD M. DAVIS Abstract. Let n = (n1 , . . . , nr ). The quotient space Pn := S n1 × · · · × S nr /(x ∼ −x) is what we call a projective product space. We determine the integral cohomo Add to Reading List Source URL: www.lehigh.edu Language: English - Date: 2009-08-24 07:19:56 Algebra Projective space Steenrod algebra Serre spectral sequence Sheaf Thom space Cohomology Line bundle Abstract algebra Topology Algebraic topology
52	COMMUNICATIONS IN ALGEBRA, 2(5), 403–[removed]PERFECT QUOTIENT FUNCTORS John A. Beachy Department of Mathematical Sciences Northern Illinois University Add to Reading List Source URL: www.math.niu.edu Language: English - Date: 2001-10-16 16:49:11 Injective module Module Essential extension Torsion Dedekind domain Dense submodule Category of rings Structure Injective hull Abstract algebra Algebra Module theory
53	733 Internat. J. Math. & Math. Scl. VOL. 15 NO[removed]740 RECURRENT POINTS AND DISCRETE POINTS Add to Reading List Source URL: www.kurims.kyoto-u.ac.jp Language: English - Date: 2010-03-26 12:45:14 Amenable group Abelian group Index of a subgroup Quotient group P-group Cyclic group Elementary amenable group Solvable group Representation theory of finite groups Abstract algebra Group theory Algebra
54	CHAPTER 1 Basic Idealizers This chapter introduces the idealizer subring IS (A) of a right ideal A in a ring S. Its main aim is to investigate, in §4 and §5, the ‘basic idealizer’ case — when A is not two-sided Add to Reading List Source URL: www.ams.org Language: English - Date: 2011-04-05 03:00:13 Module theory Algebraic structures Ideals Simple module Module Ring Maximal ideal Idempotence Quotient ring Abstract algebra Algebra Ring theory
55	ALGEBRA HANDOUT 2.5: MORE ON COMMUTATIVE GROUPS PETE L. CLARK 1. Reminder on quotient groups Let G be a group and H a subgroup of G. We have seen that the left cosets xH Add to Reading List Source URL: www.math.uga.edu Language: English - Date: 2011-10-09 23:28:41 Group homomorphism Normal subgroup Cyclic group Quotient group Pontryagin duality Presentation of a group Homomorphism Character theory Abelian group Abstract algebra Algebra Group theory
56	Reading an Algebra Textbook Clemens Ballarin Stephanienstr[removed]Karlsruhe, Germany http://www21.in.tum.de/~ballarin/ Add to Reading List Source URL: ceur-ws.org Language: English - Date: 2013-07-06 08:56:05 Group theory Algebraic structures Semigroup theory Symmetry Monoid Equivalence relation Congruence relation Quotient group Coset Abstract algebra Algebra Mathematics
57	Assembly-Free Large-Scale Modal Analysis on the GPU Praveen Yadav, Krishnan Suresh [removed] Department of Mechanical Engineering, UW-Madison, Madison, Wisconsin 53706, USA Abstract Add to Reading List Source URL: www.ersl.wisc.edu Language: English - Date: 2012-07-11 15:25:28 Linear algebra Eigenvalues and eigenvectors Conjugate gradient method Preconditioner Eigenvalue algorithm Lanczos algorithm Rayleigh quotient Iterative method Krylov subspace Algebra Numerical linear algebra Mathematics
58	Theory and Applications of Categories, Vol. 28, No. 18, 2013, pp. 541–551. SUBGROUPOIDS AND QUOTIENT THEORIES HENRIK FORSSELL Abstract. Moerdijk’s site description for equivariant sheaf toposes on open topological g Add to Reading List Source URL: www.emis.de Language: English - Date: 2013-07-18 13:07:00 Sheaf theory Category theory Homotopy theory Algebraic topology Algebraic structures Group action Groupoid Grothendieck topology Sheaf Abstract algebra Algebra Mathematics
59	1. The Theory of Galois Extensions 1.1 The Galois Group In the first two sections we will develop the algebraic foundations of the theory. The fields we are treating are not necessarily algebraic number fields of finite Add to Reading List Source URL: www.fen.bilkent.edu.tr Language: English - Date: 2005-03-14 17:24:33 Galois theory Group theory Algebraic number theory Fundamental theorem of Galois theory Galois group Galois extension Automorphism Quotient group Field Abstract algebra Algebra Field theory
60	Mod p3 analogues of theorems of Gauss and Jacobi on binomial coefficients John B. Cosgrave1 , Karl Dilcher2 1 Dublin, Add to Reading List Source URL: www.fields.utoronto.ca Language: English - Date: 2009-09-29 09:20:19 Abstract algebra John B. Cosgrave Integer sequences Fermat quotient Prime number Quadratic residue Mathematics Number theory Modular arithmetic

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