Logo

Combinatorial Group Theory by Charles F. Miller III

Small book cover: Combinatorial Group Theory

Combinatorial Group Theory
by

Publisher: University of Melbourne
Number of pages: 99

Description:
An early version of these notes was prepared for use by the participants in the Workshop on Algebra, Geometry and Topology held at the Australian National University. They have subsequently been updated and expanded many times for use by students in the subject Combinatorial Group Theory at the University of Melbourne.

Download or read it online for free here:
Download link
(490KB, PDF)

Similar books

Book cover: Lectures on Topics In The Theory of Infinite GroupsLectures on Topics In The Theory of Infinite Groups
by - Tata Institute of Fundamental Research
As the title suggests, the aim was not a systematic treatment of infinite groups. Instead the author tried to present some of the methods and results that are new and look promising, and that have not yet found their way into the books.
(8980 views)
Book cover: Introduction to Lie Groups and Lie AlgebrasIntroduction to Lie Groups and Lie Algebras
by - SUNY at Stony Brook
The book covers the basic contemporary theory of Lie groups and Lie algebras. This classic graduate text focuses on the study of semisimple Lie algebras, developing the necessary theory along the way. Written in an informal style.
(13391 views)
Book cover: Finite Rank Torsion Free Modules Over Dedekind DomainsFinite Rank Torsion Free Modules Over Dedekind Domains
by - University of Hawaii
Contents: Modules Over Commutative Rings; Fundamentals; Rank-one Modules and Types; Quasi-Homomorphisms; The t-Socle and t-Radical; Butler Modules; Splitting Rings and Splitting Fields; Torsion Free Rings; Quotient Divisible Modules; etc.
(8735 views)
Book cover: Why are Braids Orderable?Why are Braids Orderable?
by
This book is an account of several quite different approaches to Artin's braid groups, involving self-distributive algebra, uniform finite trees, combinatorial group theory, mapping class groups, laminations, and hyperbolic geometry.
(11694 views)