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Coxeter groups: classification and crystallographic construction
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Related lectures (31)
Coxeter Groups: Simple Reflections and Conjugacy
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Explores the theorem that an element sending all simple roots to simple roots is the identity in Coxeter groups.
Graph Theory Basics
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Introduces induced flows, basis matrices, and tree solutions in graph theory.
Spanning Trees: Definition and Applications
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Introduces spanning trees in graphs and the Minimum Spanning Tree problem, exploring efficient algorithms for optimal decision-making.
Coxeter Groups: Simple Roots and Reflections
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Explores the properties of simple roots and reflections in Coxeter groups, emphasizing uniqueness and linear independence.
Coxeter groups: reflections, rotations
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Reviews Coxeter groups, reflections, rotations, and fundamental regions in finite orthogonal transformations.
Coxeter Groups: Root System Classification and Fundamental Regions
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Explains root system classification and fundamental regions in Coxeter groups.
Coxeter Groups: Geometric Equivalence and Positive Definite Graphs
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Explores the geometric equivalence of Coxeter groups with the same graph and positive definite matrices.
Coxeter Groups: Spectral Theorem and Sylvester's Criterion
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Explores the spectral theorem, Coxeter graphs, eigenvalues, and determinants of positive definite matrices.
McKay Correspondence and Coxeter Groups
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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)
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Explores representation theory and character theory of finite groups, including scalar product and McKay graph.
Conditional Statements & Graph Theory
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Covers conditional statements and graph theory, including proof techniques and concepts related to graphs, paths, connectivity, and gossip protocols.
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