Logo

Galois Groups and Fundamental Groups

Small book cover: Galois Groups and Fundamental Groups

Galois Groups and Fundamental Groups
by

Publisher: San Francisco State University
Number of pages: 89

Description:
This course brings together two areas of mathematics that each concern symmetry -- symmetry in algebra, in the case of Galois theory; and symmetry in geometry, in the case of fundamental groups. Prerequisites are at least one course in algebra and analysis.

Home page url

Download or read it online for free here:
Download link
(620KB, PDF)

Similar books

Book cover: An Introduction to Group Theory: Applications to Mathematical Music TheoryAn Introduction to Group Theory: Applications to Mathematical Music Theory
by - BookBoon
In this text, a modern presentation of the fundamental notions of Group Theory is chosen, where the language of commutative diagrams and universal properties, so necessary in Modern Mathematics, in Physics and Computer Science, is introduced.
(6978 views)
Book cover: Lectures on Semi-group Theory and its Application to Cauchy's Problem in Partial Differential EquationsLectures on Semi-group Theory and its Application to Cauchy's Problem in Partial Differential Equations
by - Tata Institute of Fundamental Research
In these lectures, we shall be concerned with the differentiability and the representation of one-parameter semi-groups of bounded linear operators on a Banach space and their applications to the initial value problem for differential equations.
(8195 views)
Book cover: Groupoids and Smarandache GroupoidsGroupoids and Smarandache Groupoids
by - American Research Press
This book by Dr. W. B. Vasantha aims to give a systematic development of the basic non-associative algebraic structures viz. Smarandache groupoids. Smarandache groupoids exhibits simultaneously the properties of a semigroup and a groupoid.
(6827 views)
Book cover: Combinatorial Group TheoryCombinatorial Group Theory
by - University of Melbourne
Lecture notes for the subject Combinatorial Group Theory at the University of Melbourne. Contents: About groups; Free groups and presentations; Construction of new groups; Properties, embeddings and examples; Subgroup Theory; Decision Problems.
(10400 views)