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Endotrivial Modules de Nadia Mazza

Endotrivial Modules: SpringerBriefs in Mathematics

Autor Nadia Mazza
en Limba Engleză Paperback – 29 mai 2019
This is an in-depth report on the endotrivial modules, an important class of modular representations for finite groups.

Following the historical development of the theory, the book starts with a review of the necessary definitions and some key examples. The main results obtained using traditional techniques are then presented, followed by more recent results such as the work of Grodal inspired by algebraic topology. In the last part of the book original methods are applied to obtain the group of endotrivial modules for certain very important groups. 

An accessible reference collecting half a century of research on endotrivial modules, this book will be of interest to researchers in algebra.
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Specificații

ISBN-13: 9783030181550
ISBN-10: 3030181553
Pagini: 114
Ilustrații: X, 120 p. 8 illus.
Dimensiuni: 155 x 235 mm
Greutate: 0.2 kg
Ediția:1st ed. 2019
Editura: Springer International Publishing
Colecția Springer
Seria SpringerBriefs in Mathematics

Locul publicării:Cham, Switzerland

Cuprins

1 Introduction .- 2 Endotrivial modules.- 3 Classifying endotrivial modules.- 4 The torsionfree part of the group of endotrivial modules.- 5 Torsion endotrivial modules.- 6 Endotrivial modules for Very Important Groups.

Notă biografică

Nadia Mazza completed her PhD at the Université de Lausanne in 2003. After postdoctoral positions at the University of Georgia in Athens (USA) and in Aberdeen (UK), she joined Lancaster University (UK) as a lecturer in pure mathematics in 2008. To date, she has published about twenty research articles on endotrivial modules, and collaborated with ten remarkable mathematicians on the subject.

Textul de pe ultima copertă

This is an in-depth report on the endotrivial modules, an important class of modular representations for finite groups.

Following the historical development of the theory, the book starts with a review of the necessary definitions and some key examples. The main results obtained using traditional techniques are then presented, followed by more recent results such as the work of Grodal inspired by algebraic topology. In the last part of the book original methods are applied to obtain the group of endotrivial modules for certain very important groups. 

An accessible reference collecting half a century of research on endotrivial modules, this book will be of interest to researchers in algebra.

Caracteristici

First book devoted to endotrivial modules Collects 50 years of results and numerous examples Includes background material and up-to-date references