Atnaujintas knygų su minimaliais defektais pasiūlymas! Naršykite ČIA >>

Basic Representation Theory of Algebras

-15% su kodu: ENG15
70,11 
Įprasta kaina: 82,48 
-15% su kodu: ENG15
Kupono kodas: ENG15
Akcija baigiasi: 2025-03-03
-15% su kodu: ENG15
70,11 
Įprasta kaina: 82,48 
-15% su kodu: ENG15
Kupono kodas: ENG15
Akcija baigiasi: 2025-03-03
-15% su kodu: ENG15
2025-02-28 82.4800 InStock
Nemokamas pristatymas į paštomatus per 11-15 darbo dienų užsakymams nuo 10,00 

Knygos aprašymas

This textbook introduces the representation theory of algebras by focusing on two of its most important aspects: the Auslander¿Reiten theory and the study of the radical of a module category. It starts by introducing and describing several characterisations of the radical of a module category, then presents the central concepts of irreducible morphisms and almost split sequences, before providing the definition of the Auslander¿Reiten quiver, which encodes much of the information on the module category. It then turns to the study of endomorphism algebras, leading on one hand to the definition of the Auslander algebra and on the other to tilting theory. The book ends with selected properties of representation-finite algebras, which are now the best understood class of algebras.

Intended for graduate students in representation theory, this book is also of interest to any mathematician wanting to learn the fundamentals of this rapidly growing field. A graduate course innon-commutative or homological algebra, which is standard in most universities, is a prerequisite for readers of this book.

Informacija

Autorius: Flávio U. Coelho, Ibrahim Assem,
Serija: Graduate Texts in Mathematics
Leidėjas: Springer Nature Switzerland
Išleidimo metai: 2022
Knygos puslapių skaičius: 324
ISBN-10: 3030991407
ISBN-13: 9783030991401
Formatas: 235 x 155 x 18 mm. Knyga minkštu viršeliu
Kalba: Anglų

Pirkėjų atsiliepimai

Parašykite atsiliepimą apie „Basic Representation Theory of Algebras“

Būtina įvertinti prekę

Goodreads reviews for „Basic Representation Theory of Algebras“