<--- Back to Details
First PageDocument Content
Conway group / Normal subgroup / Quotient group / Centralizer and normalizer / Index of a subgroup / Subgroup / Maximal subgroup / Presentation of a group / Conjugacy class / Abstract algebra / Algebra / Group theory
Date: 2012-02-24 05:22:49
Conway group
Normal subgroup
Quotient group
Centralizer and normalizer
Index of a subgroup
Subgroup
Maximal subgroup
Presentation of a group
Conjugacy class
Abstract algebra
Algebra
Group theory

Add to Reading List

Source URL: www.maths.qmul.ac.uk

Download Document from Source Website

File Size: 225,17 KB

Share Document on Facebook

Similar Documents

Lie groups / Group theory / Ring theory / Euclidean geometry / Root system / Centralizer and normalizer / Representation theory / Abstract algebra / Lie algebras / Algebra

On the Functional Equations Satisfied by Eisenstein Series† Robert P. Langlands † Appeared as vol. 544 of Springer–Verlag Lecture Notes in Math., Springer–Verlag, Berlin–Heidelberg,

DocID: 18yel - View Document

Braid group / Centralizer and normalizer / Conjugacy class / Subgroup / Abstract algebra / Group theory / Algebra

A NEW KEY EXCHANGE PROTOCOL BASED ON THE DECOMPOSITION PROBLEM VLADIMIR SHPILRAIN AND ALEXANDER USHAKOV Abstract. In this paper we present a new key establishment protocol based on the decomposition problem in non-commut

DocID: 150FA - View Document

Construction / Battery / Gauge / Strain gauge / Nut / Centralizer and normalizer / Sensors / Algebra / Load cell

Center-Hole Load Cell Applications Center-hole load cells are designed to measure loads in tiebacks, rock bolts, and cables. Applications for these load cells include:

DocID: 13D52 - View Document

Normal subgroup / Centralizer and normalizer / Index of a subgroup / Subgroup / Supergroup / Bilbao Crystallographic Server / Abstract algebra / Algebra / Group theory

CRYSTALLOGRAPHIC POINT GROUPS II (further developments) Mois I. Aroyo

DocID: 10S7A - View Document

Normal subgroup / Conjugacy class / Center / Subgroup / Centralizer and normalizer / Alternating group / Symmetric group / Sylow theorems / Abstract algebra / Algebra / Group theory

Course 311, Part II: Group Theory Problems Michaelmas Term[removed]Let G be a group. An automorphism of G is an isomorphism sending G onto itself. Show that the set Aut(G) of automorphisms of G is a group with respect to

DocID: ag5E - View Document