  We show that the dispersionless DKP hierarchy (the dispersionless limit of
the Pfaff lattice) admits a suggestive reformulation through elliptic
functions. We also consider one-variable reductions of the dispersionless DKP
hierarchy and show that they are described by an elliptic version of the Lowner
equation. With a particular choice of the driving function, the latter appears
to be closely related to the Painleve VI equation with special choice of
parameters.
