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Lecture
Coxeter Groups: Elements, Numbers, and Planes
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Related lectures (29)
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Eigenvalues of Coxeter Elements
Explores eigenvalues of Coxeter elements, cyclic permutations, invariance, and decomposition of eigenspaces.
Coxeter Groups: Classification and Exceptional Construction
Explores the classification and construction of Coxeter groups, focusing on exceptional cases and the method of inductive construction.
Coxeter Groups: Reflections and Fundamental Regions
Explores Coxeter groups, reflections, fundamental regions, and classification by Coxeter graphs.
Coxeter Groups: Classification Theorem & Order of F_4
Explores the classification theorem for Coxeter groups and the order of F_4.
Coxeter groups: Generators, Relations, and Word Length
Explores Coxeter groups, word length, simple reflections, and unique elements.
Coxeter groups: classification and crystallographic construction
Covers the classification of Coxeter groups, crystallographic construction, and Coxeter elements.
Coxeter Groups: Classification and Fundamental Regions
Explores Coxeter groups classification, rotation orders, fundamental regions, and geometric equivalence.
Coxeter Groups: Simple Reflections and Conjugacy
Explores the theorem that an element sending all simple roots to simple roots is the identity in Coxeter groups.
Coxeter Groups: Generators and Relations
Explores Coxeter groups, emphasizing generators, relations, and unique presentations in group theory.
Construction of Irreducible Coxeter Groups
Explores the construction of irreducible Coxeter groups and their geometric properties, focusing on classical and simply laced groups.