65 citations · 180 across the 31 of their papers we have counts for
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math.GR2006★ 1 cited
A characterization of finitely generated reflection subgroups of Coxeter groups orthogonal to a reflection
Koji Nuida
Given a reflection in a Coxeter group (possibly of infinite rank), we consider the subgroup of generated by the reflections in having (-1)-eigenvectors orthogonal t…
math.GR2006★ 5 cited
Centralizers of reflections and reflection-independence of Coxeter groups
Koji Nuida
A Coxeter group W is called reflection independent if its reflections are uniquely determined by W only, independently on the choice of the generating set. We give a new sufficient…