Downside Risk Control of Derivative Portfolios with Mean-Reverting Underlyings

P. Leoni
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引用次数: 2

Abstract

We carry out a Monte-Carlo simulation of a standard portfolio management strategy involving derivatives, to estimate the sensitivity of its downside risk to a change of mean-reversion of the underlyings. We find that the higher the intensity of mean-reversion, the lower the probability of reaching a pre-determined loss level. This phenomenon appears of large statistical significance for large enough loss levels. We also find that the higher the mean-reversion intensity of the underlyings, the longer the expected time to reach those loss levels. The simulations suggest that selecting underlyings with high mean-reversion effect is a natural way to reduce the downside risk of those widely traded assets.
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均值回归基础衍生品投资组合的下行风险控制
我们对涉及衍生品的标准投资组合管理策略进行蒙特卡洛模拟,以估计其下行风险对基础资产均值回归变化的敏感性。我们发现,均值回归强度越高,达到预定损失水平的概率越低。对于足够大的损失水平,这种现象似乎具有很大的统计显著性。我们还发现,基础的平均回归强度越高,达到这些损失水平的预期时间就越长。模拟结果表明,选择具有高均值回归效应的标的是降低这些广泛交易资产的下行风险的一种自然方式。
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