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Linear Algebraic Groups and Finite Groups of Lie Type /by Gunter Malle and Donna Testerman

By: Contributor(s): Material type: TextTextLanguage: English Series: cambridge studies in advanced mathematicsPublication details: Cambridge : Cambridge , 2011 .Description: xiv,309pISBN:
  • 9781107008540
Subject(s): Other classification:
  • B271 Q1 TB
Summary: Originating from a summer school taught by the authors, this concise treatment includes many of the main results in the area. An introductory chapter describes the fundamental results on linear algebraic groups, culminating in the classification of semisimple groups. The second chapter introduces more specialized topics in the subgroup structure of semisimple groups, and describes the classification of the maximal subgroups of the simple algebraic groups. The authors then systematically develop the subgroup structure of finite groups of Lie type as a consequence of the structural results on algebraic groups. This approach will help students to understand the relationship between these two classes of groups. The book covers many topics that are central to the subject, but missing from existing textbooks. The authors provide numerous instructive exercises and examples for those who are learning the subject as well as more advanced topics for research students working in related areas.
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Item type Current library Home library Call number Vol info Status Barcode
Textual Textual Central Science Library Central Science Library B271 Q1 TB (Browse shelf(Opens below)) 133 Available SL1558525

Included References 301-304p.; Index 305-309p.

Originating from a summer school taught by the authors, this concise treatment includes many of the main results in the area. An introductory chapter describes the fundamental results on linear algebraic groups, culminating in the classification of semisimple groups. The second chapter introduces more specialized topics in the subgroup structure of semisimple groups, and describes the classification of the maximal subgroups of the simple algebraic groups. The authors then systematically develop the subgroup structure of finite groups of Lie type as a consequence of the structural results on algebraic groups. This approach will help students to understand the relationship between these two classes of groups. The book covers many topics that are central to the subject, but missing from existing textbooks. The authors provide numerous instructive exercises and examples for those who are learning the subject as well as more advanced topics for research students working in related areas.

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