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Book Categories |
| Introduction | ||
| I | Rank One Groups | |
| On the structure of rank one groups | 17 | |
| Quadratic modules | 30 | |
| Rank one groups and buildings | 41 | |
| Structure and embeddings of special rank one groups | 54 | |
| II | Abstract Root Subgroups | |
| Basic Properties of groups generated by abstract root subgroups | 83 | |
| Triangle groups | 101 | |
| The radical R(G) | 113 | |
| Abstract root subgroups and Lie type groups | 125 | |
| III | Classification Theory | |
| Abstract transvection groups | 152 | |
| The action of G on [Sigma] | 162 | |
| The linear groups and E[subscript 6][superscript K] | 182 | |
| Moufang hexagons | 195 | |
| The orthogonal groups | 201 | |
| D[subscript 4] (k) | 217 | |
| Metasymplectic spaces | 230 | |
| E[subscript 6](k), E[subscript 7](k) and E[subscript 8](k) | 243 | |
| The classification theorems | 252 | |
| IV | Root involutions | |
| General properties of groups generated by root involutions | 259 | |
| Root subgroups | 277 | |
| The Root Structure Theorem | 290 | |
| The Rank Two Case | 302 | |
| V | Applications | |
| Quadratic pairs | 313 | |
| Subgroups generated by root elements | 338 | |
| Local BN-pairs | 358 | |
| References | 373 | |
| Symbol Index | 380 | |
| Index | 387 |
| Price | Condition | Delivery | Seller | Action |
| $167.31 | Digital |
| WonderClub |
Johnny Valdez
reviewed Abstract Root Subgroups and Simple Groups of Lie Type on February 10, 2013
Abstract Root Subgroups and Simple Groups of Lie Type
Great book for undergrad level: very well organized with detailed examples, summaries, and applications without overwhelming students. The math could be more rigorous, but felt right for an intro to stats class.
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Add Abstract Root Subgroups and Simple Groups of Lie Type, This book systematically treats the theory of groups generated by a conjugacy class of subgroups, satisfying certain generational properties on pairs of subgroups. For finite groups, this theory has been developed in the 1970s mainly by M. Aschbacher, B. , Abstract Root Subgroups and Simple Groups of Lie Type to the inventory that you are selling on WonderClubX
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Add Abstract Root Subgroups and Simple Groups of Lie Type, This book systematically treats the theory of groups generated by a conjugacy class of subgroups, satisfying certain generational properties on pairs of subgroups. For finite groups, this theory has been developed in the 1970s mainly by M. Aschbacher, B. , Abstract Root Subgroups and Simple Groups of Lie Type to your collection on WonderClub |