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Dispersionless DKP hierarchy and elliptic Lowner equation (1404.5135v1)
Published 21 Apr 2014 in math-ph and math.MP
Abstract: 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.
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