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Cyclic group
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11	THE CYCLIC SIEVING PHENOMENON ON THE ALTERNATING SIGN MATRICES NOAH STEPHENS-DAVIDOWITZ AND ALEX CLONINGER Abstract. We first present a previously unpublished result of Stanton [11] that the group of order four generated Add to Reading List Source URL: noahsd.com Language: English - Date: 2014-02-22 12:42:33
12	ON THE ARITHMETIC OF KRULL MONOIDS WITH INFINITE CYCLIC CLASS GROUP A. GEROLDINGER, D. J. GRYNKIEWICZ, G. J. SCHAEFFER, AND W. A. SCHMID Abstract. Add to Reading List Source URL: www.uni-graz.at Language: English - Date: 2009-11-15 17:38:00
13	` 2 –TORSION OF FREE-BY-CYCLIC GROUPS MATT CLAY Abstract. We provide an upper bound on the ` 2 –torsion of a free-bycyclic group, −ρ (2) (F oΦ Z), in terms of a relative train-track representative for Φ ∈ Aut( Add to Reading List Source URL: www.comp.uark.edu Language: English
14	ALGEBRAIC CODING OF EXPANSIVE GROUP AUTOMORPHISMS AND TWO-SIDED BETA-SHIFTS KLAUS SCHMIDT Abstract. Let α be an expansive automorphisms of compact connected ˆ is cyclic w.r.t. α (i.e. X ˆ is generated Add to Reading List Source URL: www.mat.univie.ac.at Language: English - Date: 2006-12-29 17:02:54
15	WHEN DOES A RIGHT-ANGLED ARTIN GROUP SPLIT OVER Z? MATT CLAY Abstract. We show that a right-angled Artin group, defined by a graph Γ that has at least three vertices, does not split over an infinite cyclic subgroup if a Add to Reading List Source URL: www.comp.uark.edu Language: English
16	N23a Easter 2008 NATURAL SCIENCES TRIPOS PART IB Add to Reading List Source URL: www.atm.damtp.cam.ac.uk Language: English - Date: 2008-04-21 17:12:43 Group theory Quotient group Coset Subgroup Normal subgroup Group Cyclic group Permutation Matrix Abstract algebra Algebra Mathematics
17	CYCLIC COHOMOLOGY AND HOPF SYMMETRY Alain CONNES1 and Henri MOSCOVICI2∗ arXiv:math.OAv1 15 Feb Add to Reading List Source URL: www.alainconnes.org Language: English - Date: 2003-12-28 09:27:32 Algebraic topology Monoidal categories Cyclic homology Cohomology Hopf algebra Group cohomology Noncommutative geometry Quantum group Von Neumann algebra Abstract algebra Algebra Homological algebra
18	Cyclic Homology Theory Written Exam 1. (10pt) Let C be a small category (i.e., the objects form a set). Define Cn as the set of n composable morphisms: f1 Add to Reading List Source URL: toknotes.mimuw.edu.pl Language: English - Date: 2007-02-23 13:20:04 Representation theory Cyclic homology Homological algebra Hopf algebra Symbol Normal subgroup Abstract algebra Algebra Group theory
19	CYCLIC COHOMOLOGY, HOPF ALGEBRAS AND THE MODULAR THEORY arXiv:math.QAv1 3 MayAlain CONNES1 and Henri MOSCOVICI2 Add to Reading List Source URL: www.alainconnes.org Language: English - Date: 2003-12-28 09:21:38 Monoidal categories Hopf algebra Representation theory Tomita–Takesaki theory Structure Quantum group Spinor Sigma-algebra Abstract algebra Algebra Mathematics
20	VOLUME 9, NUMBER 1 NOVEMBER, 1961 GROUPS AS MACHINES Dear Sirs: Add to Reading List Source URL: lab.rockefeller.edu Language: English - Date: 2014-12-22 11:36:38 Modular arithmetic Fibonacci numbers Prime number Cyclic group Multiplicative order Group Abstract algebra Mathematics Algebra

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