Affiliation:
1. Department of Mathematics, Vanderbilt University, Nashville, TN 37240, USA
Abstract
A Coxeter group is said to be rigid if any two systems for that group yield isomorphic Coxeter diagrams. A Coxeter group is said to be strongly rigid if moreover the generating sets of any two systems are conjugate. We determine a new class of Coxeter groups which are rigid, and introduce the notion of reflection independence, a generalization of strong rigidity.
Publisher
World Scientific Pub Co Pte Lt
Reference3 articles.
1. When is a Coxeter System Determined by its Coxeter Group?
2. Reflection Groups and Coxeter Groups;Humphreys J.,1990
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