Approximation of the finite dimensional distributions of multiple fractional integrals

Mathematics – Probability

Scientific paper

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Scientific paper

We construct a family $I_{n_{\eps}}(f)_{t}$ of continuous stochastic
processes that converges in the sense of finite dimensional distributions to a
multiple Wiener-It\^o integral $I_{n}^{H}(f1^{\otimes n}_{[0,t]})$ with respect
to the fractional Brownian motion. We assume that $H>{1/2}$ and we prove our
approximation result for the integrands $f$ in a rather general class.

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