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Introduction to Group Theory

Bogopolski, Oleg,

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Introduction to Group Theory

Record Type:	Electronic resources : Monograph/item
Title/Author:	Introduction to Group Theory/ Oleg Bogopolski
Author:	Bogopolski, Oleg,
Published:	Zuerich, Switzerland :European Mathematical Society Publishing House, : 2008,
Description:	1 online resource (187 pages)
Subject:	Groups & group theory -
Online resource:	https://doi.org/10.4171/041
Online resource:	https://www.ems-ph.org/img/books/bogopolski_mini.jpg
ISBN:	9783037195413

Introduction to Group Theory
Bogopolski, Oleg,

Introduction to Group Theory[electronic resource] /Oleg Bogopolski - Zuerich, Switzerland :European Mathematical Society Publishing House,2008 - 1 online resource (187 pages) - EMS Textbooks in Mathematics (ETB).

Restricted to subscribers:https://www.ems-ph.org/ebooks.php

This book quickly introduces beginners to general group theory and then focuses on three main themes: finite group theory, including sporadic groups; combinatorial and geometric group theory, including the Bass-Serre theory of groups acting on trees; the theory of train tracks by Bestvina and Handel for automorphisms of free groups. With its many examples, exercises, and full solutions to selected exercises, this text provides a gentle introduction that is ideal for self-study and an excellent preparation for applications. A distinguished feature of the presentation is that algebraic and geometric techniques are balanced. The beautiful theory of train tracks is illustrated by two nontrivial examples. Presupposing only a basic knowledge of algebra, the book is addressed to anyone interested in group theory: from advanced undergraduate and graduate students to specialists.

ISBN: 9783037195413

Standard No.: 10.4171/041doiSubjects--Topical Terms:

3480852
Groups & group theory

Introduction to Group Theory
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520 $a This book quickly introduces beginners to general group theory and then focuses on three main themes: finite group theory, including sporadic groups; combinatorial and geometric group theory, including the Bass-Serre theory of groups acting on trees; the theory of train tracks by Bestvina and Handel for automorphisms of free groups. With its many examples, exercises, and full solutions to selected exercises, this text provides a gentle introduction that is ideal for self-study and an excellent preparation for applications. A distinguished feature of the presentation is that algebraic and geometric techniques are balanced. The beautiful theory of train tracks is illustrated by two nontrivial examples. Presupposing only a basic knowledge of algebra, the book is addressed to anyone interested in group theory: from advanced undergraduate and graduate students to specialists.
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