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Asymptotic proportion of arbitrage points in fractional binary markets

机译:分数二元市场中套利点的渐近比例

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摘要

A fractional binary market is a binary model approximation for the fractional Black-Scholes model, which Sottinen constructed with the help of a Donsker-type theorem. In a binary market the non-arbitrage condition is expressed as a family of conditions on the nodes of a binary tree. We call "arbitrage points" the nodes which do not satisfy such a condition and "arbitrage paths" the paths which cross at least one arbitrage point. In this work, we provide an in-depth analysis of the asymptotic proportion of arbitrage points and arbitrage paths. Our results are obtained by studying an appropriate resealed disturbed random walk. (C) 2015 The Authors. Published by Elsevier B.V.
机译:分数二分市场是分数Black-Scholes模型的二元模型近似值,Sottinen借助Donsker型定理构造了分数二分模型。在二元市场中,非套利条件表示为二叉树节点上的一系列条件。我们称“套利点”为不满足这种条件的节点,“套利路径”为跨越至少一个套利点的路径。在这项工作中,我们对套利点和套利路径的渐近比例进行了深入分析。我们的结果是通过研究适当的重新密封的随机行走而获得的。 (C)2015作者。由Elsevier B.V.发布

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