Specifications
| Publisher | Springer International Publishing AG |
| ISBN 13 | 9783319776484 |
| ISBN 10 | 3319776487 |
| Book Description | The first two chapters present preliminary topics such as properties of the integers and equivalence relations. The author then explores the first major algebraic structure, the group, progressing as far as the Sylow theorems and the classification of finite abelian groups. An introduction to ring theory follows, leading to a discussion of fields and polynomials that includes sections on splitting fields and the construction of finite fields. The final part contains applications to public key cryptography as well as classical straightedge and compass constructions. |
| Editorial Review | 'The book provides the reader with valuable technical information regarding the introductory notions and main results of abstract algebra. The author presents concepts, theorems and applications in a very clear and fluent way within the manuscript. Thus, 'Abstract Algebra. An Introductory Course' is obviously a well written document with respect to the field of abstract algebra. |
| About the Author | Gregory T. Lee is a professor at Lakehead University specializing in group rings, a branch of abstract algebra. He has published numerous papers on the subject, as well as a monograph with Springer. |
| Language | English |
| Author | Gregory T. Lee |
| Edition Number | 1st Ed. 2018 |
| Publication Date | 16th May 2018 |
| Number of Pages | 301 |
Abstract Algebra paperback english - 16th May 2018
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