  Quantum Hall matrix models are simple, solvable quantum mechanical systems
which capture the physics of certain fractional quantum Hall states. Recently,
it was shown that the Hall viscosity can be extracted from the matrix model for
Laughlin states. Here we extend this calculation to the matrix models for a
class of non-Abelian quantum Hall states. These states, which were previously
introduced by Blok and Wen, arise from the conformal blocks of
Wess-Zumino-Witten conformal field theory models. We show that the Hall
viscosity computed from the matrix model coincides with a result of Read, in
which the Hall viscosity is determined in terms of the weights of primary
operators of an associated conformal field theory.
