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Twin Buildings and Applications to S-Arithmetic Groups [electronic resource] / by Peter Abramenko.

By: Contributor(s): Material type: TextTextSeries: Lecture Notes in Mathematics ; 1641Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg, 1996Description: X, 130 p. online resourceContent type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9783540495703
Subject(s): Additional physical formats: Printed edition:: No titleDDC classification:
  • 512.2 23
LOC classification:
  • QA174-183
Online resources:
Contents:
Groups acting on twin buildings -- Homotopy properties of ??0(a)? -- Finiteness properties of classical F q over F q[t].
In: Springer eBooksSummary: This book is addressed to mathematicians and advanced students interested in buildings, groups and their interplay. Its first part introduces - presupposing good knowledge of ordinary buildings - the theory of twin buildings, discusses its group-theoretic background (twin BN-pairs), investigates geometric aspects of twin buildings and applies them to determine finiteness properties of certain S-arithmetic groups. This application depends on topological properties of some subcomplexes of spherical buildings. The background of this problem, some examples and the complete solution for all "sufficiently large" classical buildings are covered in detail in the second part of the book.
Item type: E-BOOKS
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IMSc Library Link to resource Available EBK1756

Groups acting on twin buildings -- Homotopy properties of ??0(a)? -- Finiteness properties of classical F q over F q[t].

This book is addressed to mathematicians and advanced students interested in buildings, groups and their interplay. Its first part introduces - presupposing good knowledge of ordinary buildings - the theory of twin buildings, discusses its group-theoretic background (twin BN-pairs), investigates geometric aspects of twin buildings and applies them to determine finiteness properties of certain S-arithmetic groups. This application depends on topological properties of some subcomplexes of spherical buildings. The background of this problem, some examples and the complete solution for all "sufficiently large" classical buildings are covered in detail in the second part of the book.

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