Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Algebraic geometry --- 512.54 --- Groups. Group theory --- 512.54 Groups. Group theory --- Affine algebraic groups --- Invariants --- Algebraic groups, Affine --- Group schemes (Mathematics)

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Group theory --- Category theory. Homological algebra --- Ordered algebraic structures --- Algebra --- Mathematical physics --- algebra --- wiskunde --- fysica --- Algebra, Homological. --- Affine algebraic groups. --- Algebraic groups, Affine --- Group schemes (Mathematics) --- Homological algebra --- Algebra, Abstract --- Homology theory

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Affine algebraic groups --- Representations of groups. --- Groupes algébriques affines --- Représentations de groupes --- Affine algebraic groups. --- Group representation (Mathematics) --- Groups, Representation theory of --- Group theory --- Algebraic groups, Affine --- Group schemes (Mathematics) --- Groupes algébriques affines. --- Représentations de groupes. --- Groupes algébriques affines --- Représentations de groupes --- Representations of groups

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Algebra, Homological. --- Affine algebraic groups. --- Algebraic groups, Affine --- Group schemes (Mathematics) --- Homological algebra --- Algebra, Abstract --- Homology theory --- Varietats algebraiques --- Categories (Matemàtica) --- Àlgebra universal --- Lògica matemàtica --- Teoria de grups --- Topologia --- Àlgebra homològica --- Categories abelianes --- Isomorfismes (Matemàtica) --- Morfismes (Matemàtica) --- Teoria de la localització --- Topos (Matemàtica) --- Teoria de functors --- Varietats algèbriques --- Geometria algebraica --- Varietats tòriques --- Grups algebraics lineals

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

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.

Buildings (Group theory) --- Moufang loops --- Automorphisms --- Affine algebraic groups --- Moufang loops. --- Automorphisms. --- Affine algebraic groups. --- Algebraic groups, Affine --- Loops, Moufang --- Theory of buildings (Group theory) --- Tits's theory of buildings (Group theory) --- Group schemes (Mathematics) --- Group theory --- Symmetry (Mathematics) --- Loops (Group theory) --- Linear algebraic groups --- Buildings (Group theory). --- Addition. --- Additive group. --- Additive inverse. --- Algebraic group. --- Algebraic structure. --- Ambient space. --- Associative property. --- Automorphism. --- Big O notation. --- Bijection. --- Bilinear form. --- Bounded set (topological vector space). --- Bounded set. --- Calculation. --- Cardinality. --- Cauchy sequence. --- Commutative property. --- Complete graph. --- Complete metric space. --- Composition algebra. --- Connected component (graph theory). --- Consistency. --- Continuous function. --- 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). --- Empty set. --- Equipollence (geometry). --- Equivalence class. --- Equivalence relation. --- Euclidean geometry. --- Euclidean space. --- Existential quantification. --- Free monoid. --- Fundamental domain. --- Hyperplane. --- Infimum and supremum. --- Jacques Tits. --- K0. --- Linear combination. --- Mathematical induction. --- Metric space. --- Multiple edges. --- Multiplicative inverse. --- Number theory. --- Octonion. --- Parameter. --- Permutation group. --- Permutation. --- Pointwise. --- Polygon. --- Projective line. --- Quadratic form. --- Quaternion. --- Remainder. --- Root datum. --- Root system. --- Scientific notation. --- Sphere. --- Subgroup. --- Subring. --- Subset. --- Substructure. --- Theorem. --- Topology of uniform convergence. --- Topology. --- Torus. --- Tree (data structure). --- Tree structure. --- Two-dimensional space. --- Uniform continuity. --- Valuation (algebra). --- Vector space. --- Without loss of generality.