Structure of Affine Buildings

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A01=Richard M. Weiss
Addition
Additive group
Additive inverse
Algebraic group
Algebraic structure
Associative property
Author_Richard M. Weiss
Automorphism
Big O notation
Bijection
Bilinear form
Bounded set
Bounded set (topological vector space)
Calculation
Cardinality
Category=PBG
Category=PBV
Cauchy sequence
Commutative property
Complete metric space
Composition algebra
Connected component (graph theory)
Coordinate system
Corollary
Coxeter group
Coxeter-Dynkin diagram
Diagram (category theory)
Diameter
Dimension
Discrete valuation
Division algebra
Dot product
Dynkin diagram
E6 (mathematics)
E7 (mathematics)
E8 (mathematics)
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Equipollence (geometry)
Equivalence class
Equivalence relation
Euclidean geometry
Euclidean space
Existential quantification
Fundamental domain
Infimum and supremum
Jacques Tits
Linear combination
Mathematical induction
Metric space
Multiplicative inverse
Number theory
Octonion
Parameter
Permutation
Permutation group
Pointwise
Polygon
Quadratic form
Quaternion
Root datum
Root system
Sphere
Subgroup
Subring
Subset
Substructure
Theorem
Topology
Topology of uniform convergence
Tree (data structure)
Tree structure
Uniform continuity
Valuation (algebra)
Vector space

Product details

  • ISBN 9780691138817
  • Weight: 624g
  • Dimensions: 152 x 235mm
  • Publication Date: 28 Sep 2008
  • Publisher: Princeton University Press
  • Publication City/Country: US
  • Product Form: Paperback
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In The Structure of Affine Buildings, Richard Weiss gives a detailed presentation of the complete proof of the classification of Bruhat-Tits buildings first completed by Jacques Tits in 1986. The book includes numerous results about automorphisms, completions, and residues of these buildings. It also includes tables correlating the results in the locally finite case with the results of Tits's classification of absolutely simple algebraic groups defined over a local field. A companion to Weiss's The Structure of Spherical Buildings, The Structure of Affine Buildings is organized around the classification of spherical buildings and their root data as it is carried out in Tits and Weiss's Moufang Polygons.
Richard M. Weiss is the William Walker Professor of Mathematics at Tufts University and Honorary Professor in the School of Mathematics and Statistics at the University of Birmingham in the United Kingdom. He is the author of "The Structure of Spherical Buildings" and "Quadrangular Algebras" (both Princeton) and the coauthor with Jacques Tits of "Moufang Polygons". He received a Humboldt Research Prize in 2004.