Peter J. Rowley

most citedInvolution Products in Coxeter Groups

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.GR2025

A note on involution prefixes in Coxeter groups

Sarah B. Hart, Peter J. Rowley

Let $(W, R)$ be a Coxeter system and let $w \in W$ . We say that $u$ is a prefix of $w$ if there is a reduced expression for $u$ that can be extended to one for $w$ . That is, $w = u…

math.GR2014★ 1 cited

Involution Products in Coxeter Groups

Sarah B. Hart, Peter J. Rowley

For $W$ a Coxeter group, let $\mathcal{W} = \{ w \in W \;| \; w = xy \; \mbox{where} \; x, y \in W \; \mbox{and} \; x^2 = 1 = y^2 \}$. If $W$ is finite, then it is well known that…