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Total variation distance between two double Wiener-Itô integrals

Published 5 Feb 2013 in math.ST and stat.TH | (1302.1171v2)

Abstract: Using an approach recently developed by Nourdin and Poly, we improve the rate in an inequality for the total variation distance between two double Wiener-It^o integrals originally due to Davydov and Martynova. An application to the rate of convergence of a functional of a correlated two-dimensional fractional Brownian motion towards the Rosenblatt random variable is then given, following a previous study by Maejima and Tudor.

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