Inspired by the fundamental work of T.J. Lyons, we develop a theory of curvilinear integrals along a new kind of enriched paths in $R^d$. We apply these methods to the fractional Brownian Motion, and prove a support theorem for SDE driven by the Skorohod fBM of Hurst parameter $H > 1/4$.
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机译：灵感来自T.J.里昂，我们沿$ R ^ d $中的一种新的富集路径发展了曲线积分理论。我们将这些方法应用于分数布朗运动，并证明了由Hurst参数$ H> 1/4 $的Skorohod fBM驱动的SDE的支持定理。
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