Representations of Groups — Scriptorium Liberum

SL(2) representations of finitely presen

📁 SL(2) representations of finitely presented groups

✍ Gregory W. Brumfiel, H. M. Hilden 📂 Library 📅 1995 🏛 American Mathematical Society 🌐 English

SL(2) Representations of Finitely Presen

📁 SL(2) Representations of Finitely Presented Groups

✍ Gregory W. Brumfiel, H. M. Hilden (ed.) 📂 Library 📅 1995 🏛 Amer Mathematical Society 🌐 English

This book is essentially self-contained and requires only a basic abstract algebra course as background. The book includes and extends much of the classical theory of $SL(2)$ representations of groups. Readers will find $SL(2)$Representations of Finitely Presented Groups relevant to geometric theory

SL(2) Representations of Finitely Presen

📁 SL(2) Representations of Finitely Presented Groups (Contemporary Mathematics)

✍ Gregory W. Brumfiel, H. M. Hilden 📂 Library 📅 1995 🌐 English

SL(2) Representations of Finitely Presen

📁 SL(2) Representations of Finitely Presented Groups (Contemporary Mathematics)

✍ Gregory W. Brumfiel, H. M. Hilden 📂 Library 📅 1995 🌐 English

This book is essentially self-contained and requires only a basic abstract algebra course as background. The book includes and extends much of the classical theory of $SL(2)$ representations of groups. Readers will find $SL(2)$Representations of Finitely Presented Groups relevant to geome

Representations of reductive groups

📁 Representations of reductive groups

✍ Roger W. Carter, Meinolf Geck 📂 Library 📅 1998 🏛 CUP 🌐 English

The representation theory of reductive algebraic groups and related finite reductive groups has many applications. The articles in this volume provide introductions to various aspects of the subject, including algebraic groups and Lie algebras, reflection groups, abelian and derived categories, the

Representations of Algebraic Groups

📁 Representations of Algebraic Groups

✍ Jens Carsten Jantzen 📂 Library 📅 1987 🏛 Academic Press 🌐 English

Back in print from the AMS, the first part of this book is an introduction to the general theory of representations of algebraic group schemes. Here, Janzten describes important basic notions: induction functors, cohomology, quotients, Frobenius kernels, and reduction mod $p$, among others. The seco