An Introduction to Rings and Modules
An Introduction to Rings and Modules
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Zusammenfassung
This book, first published in 2000, is a concise introduction to ring theory, module theory and number theory, ideal for a first year graduate student, as well as an excellent reference for working mathematicians in other areas. About 200 exercises complement the text and introduce further topics.
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An Introduction to Rings and Modules by A J Berrick
This book, first published in 2000, is a concise introduction to ring theory, module theory and number theory, ideal for a first year graduate student, as well as an excellent reference for working mathematicians in other areas. Starting from definitions, the book introduces fundamental constructions of rings and modules, as direct sums or products, and by exact sequences. It then explores the structure of modules over various types of ring: noncommutative polynomial rings, Artinian rings (both semisimple and not), and Dedekind domains. It also shows how Dedekind domains arise in number theory, and explicitly calculates some rings of integers and their class groups. About 200 exercises complement the text and introduce further topics. This book provides the background material for the authors' companion volume Categories and Modules, soon to appear. Armed with these two texts, the reader will be ready for more advanced topics in K-theory, homological algebra and algebraic number theory.
' an excellent concise introduction to the theory of rings and modules 'Tong Wenting, Zentralblatt MATH
| SKU | Nicht verfügbar |
| ISBN 13 | 9780521632744 |
| ISBN 10 | 0521632749 |
| Titel | An Introduction to Rings and Modules |
| Autor | A J Berrick |
| Serie | Cambridge Studies In Advanced Mathematics |
| Buchzustand | Nicht verfügbar |
| Bindungsart | Hardback |
| Verlag | Cambridge University Press |
| Erscheinungsjahr | 2000-05-01 |
| Seitenanzahl | 284 |
| Hinweis auf dem Einband | Die Abbildung des Buches dient nur Illustrationszwecken, die tatsächliche Bindung, das Cover und die Auflage können sich davon unterscheiden. |
| Hinweis | Nicht verfügbar |