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Lecture
Coxeter Groups: Classification and Exceptional Construction
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Related lectures (30)
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Construction of Irreducible Coxeter Groups
Explores the construction of irreducible Coxeter groups and their geometric properties, focusing on classical and simply laced groups.
Coxeter Groups: Simple Roots and Reflections
Explores the properties of simple roots and reflections in Coxeter groups, emphasizing uniqueness and linear independence.
Coxeter groups: reflections, rotations
Reviews Coxeter groups, reflections, rotations, and fundamental regions in finite orthogonal transformations.
Positive Definite Coxeter Graphs
Explores the classification of positive definite connected Coxeter graphs through detailed calculations and proofs.
Coxeter Groups: Geometric Equivalence and Positive Definite Graphs
Explores the geometric equivalence of Coxeter groups with the same graph and positive definite matrices.
Crystallographic Coxeter Groups
Explores crystallographic Coxeter groups, lattice preservation, and the classification of irreducible Weyl groups.
Coxeter Groups: Root System Classification and Fundamental Regions
Explains root system classification and fundamental regions in Coxeter groups.
McKay Correspondence and Coxeter Groups
Explores the McKay correspondence, Coxeter groups, and finite subgroups of SU(2) and SO(3, emphasizing odd order properties and root system constructions.
Representation Theory: Finite Subgroups of SU(2)
Explores representation theory and character theory of finite groups, including scalar product and McKay graph.
Coxeter Groups: Spectral Theorem and Sylvester's Criterion
Explores the spectral theorem, Coxeter graphs, eigenvalues, and determinants of positive definite matrices.