Claire I. Levaillant

most citedIrreducibility of the Lawrence-Krammer representation of the BMW algebra of type

A_{n - 1}

, PhD thesis California Institute of Technology 2008

6 citations · 9 across the 3 of their papers we have counts for

collaborators

3 papers

math.RT2009★ 6 cited

Irreducibility of the Lawrence-Krammer representation of the BMW algebra of type $A_{n - 1}$ , PhD thesis California Institute of Technology 2008

Claire Levaillant

Given two nonzero complex parameters $l$ and $m$ , we construct by the mean of knot theory a matrix representation of size $\chl$ of the BMW algebra of type $A_{n - 1}$ with parameter…

math.RT2009★ 1 cited

Parameters for which the Lawrence-Krammer representation is reducible

Claire I. Levaillant, David B. Wales

We show that the Lawrence-Krammer representation based on two parameters that was used by Bigelow and independently Krammer to show the linearity of the braid group is generically…

math.RT2008★ 2 cited

Irreducibility of the Lawrence-Krammer representation of the BMW algebra of type $A_{n - 1}$

Claire Isabelle Levaillant

It is known that the Lawrence-Krammer representation of the Artin group of type $A_{n - 1}$ based on the two parameters $t$ and $q$ that was used by Krammer and independently by Bige…

Irreducibility of the Lawrence-Krammer representation of the BMW algebra of type An−1​, PhD thesis California Institute of Technology 2008

Parameters for which the Lawrence-Krammer representation is reducible

Irreducibility of the Lawrence-Krammer representation of the BMW algebra of type An−1​

Irreducibility of the Lawrence-Krammer representation of the BMW algebra of type $A_{n - 1}$ , PhD thesis California Institute of Technology 2008

Irreducibility of the Lawrence-Krammer representation of the BMW algebra of type $A_{n - 1}$