Regularization of Portfolio Allocation

Benjamin Bruder, Nicolas Gaussel, J. Richard, T. Roncalli
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引用次数: 19

Abstract

The mean-variance optimization (MVO) theory of Markowitz (1952) for portfolio selection is one of the most important methods used in quantitative finance. This portfolio allocation needs two input parameters, the vector of expected returns and the covariance matrix of asset returns. This process leads to estimation errors, which may have a large impact on portfolio weights. In this paper we review different methods which aim to stabilize the mean-variance allocation. In particular, we consider recent results from machine learning theory to obtain more robust allocation.
投资组合配置的正则化
马科维茨(1952)的投资组合均值方差优化(MVO)理论是定量金融中最重要的方法之一。这种投资组合配置需要两个输入参数,即预期收益向量和资产收益协方差矩阵。这个过程会导致估计错误,这可能会对投资组合的权重产生很大的影响。本文综述了旨在稳定均值-方差分配的各种方法。特别是,我们考虑了机器学习理论的最新结果,以获得更稳健的分配。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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