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Mean--variance portfolio optimization when means and covariances are unknown

机译:均值 - 方差和协方差时的均值 - 方差投资组合优化   未知

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摘要

Markowitz's celebrated mean--variance portfolio optimization theory assumesthat the means and covariances of the underlying asset returns are known. Inpractice, they are unknown and have to be estimated from historical data.Plugging the estimates into the efficient frontier that assumes knownparameters has led to portfolios that may perform poorly and havecounter-intuitive asset allocation weights; this has been referred to as the"Markowitz optimization enigma." After reviewing different approaches in theliterature to address these difficulties, we explain the root cause of theenigma and propose a new approach to resolve it. Not only is the new approachshown to provide substantial improvements over previous methods, but it alsoallows flexible modeling to incorporate dynamic features and fundamentalanalysis of the training sample of historical data, as illustrated insimulation and empirical studies.
机译:马科维茨著名的均值-方差投资组合优化理论假设基础资产收益的均值和协方差是已知的。实际上,它们是未知的,必须根据历史数据进行估算。将估算值放到假定已知参数的有效边界中,会导致投资组合的表现不佳,并且资产配置权重具有反直觉;这被称为“ Markowitz优化谜”。在回顾了文学中解决这些困难的不同方法之后,我们解释了谜的根本原因并提出了解决它的新方法。新方法不仅显示出对以前方法的显着改进,而且还允许进行灵活的建模,以结合历史数据的训练样本的动态特征和基础分析,如仿真和实证研究所示。

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