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From constructive field theory to fractional stochastic calculus. (II) Constructive proof of convergence for the L\'evy area of fractional Brownian motion with Hurst index $\alpha\in(1/8,1/4)$

机译：从建构领域理论到分数随机微积分。（II）分数布朗运动L \'evy区域的收敛性构造证明运动与Hurst索引$ \ alpha \ in（1 / 8,1 / 4）$

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Magnen, Jacques; Unterberger, Jérémie;
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年度 2011
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1. From Constructive Field Theory to Fractional Stochastic Calculus. (II) Constructive Proof of Convergence for the Lévy Area of Fractional Brownian Motion with Hurst Index α ∈ (1/8,1/4) [J] . Magnen J., Unterberger J. Annales Henri Poincare . 2012,第2期

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机译：从构造场论到分数阶随机演算。（II）具有Hurst指数a（frac18，frac14）{{alpha}，{in}，（frac {1} {8}，frac {1} {4}的分数布朗运动的Lévy区域的收敛性的构造性证明。）}
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7. From constructive field theory to fractional stochastic calculus. (I) The L\'evy area of fractional Brownian motion with Hurst index $\alpha\in (1/8,1/4)$ [O] . Magnen, J., Unterberger, J. 2010

机译：从建构领域理论到分数随机微积分。（一世）具有Hurst索引$ \ alpha \ in的分数布朗运动的L \'evy区域（1 / 8,1 / 4）$
8. Series Expansion of Fractional Brownian Motion with Hurst Index Exceeding 1/2 [R] . Dzhaparidze, K. O., Van Zanten, J. H. 2002

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From constructive field theory to fractional stochastic calculus. (II) Constructive proof of convergence for the L\'evy area of fractional Brownian motion with Hurst index $\alpha\in(1/8,1/4)$

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