<--- 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

Cryptography / Algebra / Abstract algebra / Group theory / Computational hardness assumptions / DiffieHellman key exchange / Cyclic group / Logjam / Generating set of a group / Subgroup / Whitfield Diffie / Computational DiffieHellman assumption

Measuring small subgroup attacks against Diffie-Hellman Luke Valenta∗ , David Adrian† , Antonio Sanso‡ , Shaanan Cohney∗ , Joshua Fried∗ , Marcella Hastings∗ , J. Alex Halderman† , Nadia Heninger∗ ∗ Uni

DocID: 1xVhf - View Document

The Weierstrass subgroup of a curve has maximal rank. Martine Girard, David R. Kohel and Christophe Ritzenthaler ∗†‡ Abstract We show that the Weierstrass points of the generic curve of genus g over an algebraical

DocID: 1vrsl - View Document

THE SCHUR–ZASSENHAUS THEOREM KEITH CONRAD When N is a normal subgroup of G, can we reconstruct G from N and G/N ? In general, no. For instance, the groups Z/(p2 ) and Z/(p) × Z/(p) (for prime p) are nonisomorphic, but

DocID: 1vr1L - View Document

SOME EXAMPLES IN THE THEORY OF SUBGROUP GROWTH ¨ ller and Jan-Christoph Schlage-Puchta Thomas W. Mu Abstract. By estimating the subgroup numbers associated with various classes of large groups, we exhibit a number of n

DocID: 1vpks - View Document

Week 4 (due April 30) Reading: Srednicky, sections 69, 70. See also a book by Howard Georgi, ”Lie algebras in particle physics”. 1. (a) (10 points) The complex symplectic group Sp(2N, C) is a complex subgroup of GL(2

DocID: 1vpdH - View Document