Logo

Theory of Groups of Finite Order

Large book cover: Theory of Groups of Finite Order

Theory of Groups of Finite Order
by

Publisher: Cambridge University Press
ISBN/ASIN: 1108050328
Number of pages: 456

Description:
After introducing permutation notation and defining group, the author discusses the simpler properties of group that are independent of their modes of representation; composition-series of groups; isomorphism of a group with itself; Abelian groups; groups whose orders are the powers of primes; Sylow's theorem; etc.

Home page url

Download or read it online for free here:
Download link
(3.9MB, PDF)

Download mirrors:
Mirror 1

Similar books

Book cover: Algebraic Groups, Lie Groups, and their Arithmetic SubgroupsAlgebraic Groups, Lie Groups, and their Arithmetic Subgroups
by
This work is a modern exposition of the theory of algebraic group schemes, Lie groups, and their arithmetic subgroups. Algebraic groups are groups defined by polynomials. Those in this book can all be realized as groups of matrices.
(12459 views)
Book cover: Introduction to Arithmetic GroupsIntroduction to Arithmetic Groups
by - arXiv
This revised version of a book in progress on arithmetic groups and locally symmetric spaces contains several additional chapters, including the proofs of three major theorems of G. A. Margulis (superrigidity, arithmeticity, and normal subgroups).
(10553 views)
Book cover: Group Characters, Symmetric Functions, and the Hecke AlgebraGroup Characters, Symmetric Functions, and the Hecke Algebra
by - American Mathematical Society
The book covers a set of interrelated topics, presenting a self-contained exposition of the algebra behind the Jones polynomial along with various excursions into related areas. Directed at graduate students and mathematicians.
(11813 views)
Book cover: Smarandache SemigroupsSmarandache Semigroups
by - American Research Press
The Smarandache semigroups exhibit properties of both a group and a semigroup simultaneously. This book assumes the reader to have a good background on group theory; we give some recollection about groups and some of its properties for reference.
(10418 views)