From Rings and Modules to Hopf Algebras

Michel Broué ()
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Michel Broué: Université Paris Cité, CNRS, Institut de Mathématiques de Jussieu-Paris Rive Gauche

in Springer Books from Springer

Date: 2024
ISBN: 978-3-031-50062-6
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Chapters in this book:

Ch Chapter 1 Prerequisites and Preliminaries

Michel Broué

Ch Chapter 10 Finitely Generated Modules Over Dedekind Domains

Michel Broué

Ch Chapter 11 Complement on Dedekind Domains

Michel Broué

Ch Chapter 12 Monoidal Categories: An Introduction

Michel Broué

Ch Chapter 13 Characteristic 0 Representations

Michel Broué

Ch Chapter 14 Playing With the Base Field

Michel Broué

Ch Chapter 15 Induction and Restriction: Some Applications to Finite Groups

Michel Broué

Ch Chapter 16 Brauer’s Theorem and Some Applications

Michel Broué

Ch Chapter 17 Graded Representations and Characters

Michel Broué

Ch Chapter 18 The Drinfeld–Lusztig Double of a Group Algebra

Michel Broué

Ch Chapter 2 Rings, Polynomials, Divisibility

Michel Broué

Ch Chapter 3 Polynomial Rings in Several Indeterminates

Michel Broué

Ch Chapter 4 More on Modules

Michel Broué

Ch Chapter 5 On Representations of Finite Groups

Michel Broué

Ch Chapter 6 Prime and Maximal Ideals, Integral Domains

Michel Broué

Ch Chapter 7 Fields, Division Rings

Michel Broué

Ch Chapter 8 Integrality, Noetherianity

Michel Broué

Ch Chapter 9 Finitely Generated Projective Modules

Michel Broué

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DOI: 10.1007/978-3-031-50062-6

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