The use of Biweight Mid Correlation to improve graph based portfolio construction

Patrick Veenstra, C. Cooper, S. Phelps
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引用次数: 1

Abstract

An analysis of the correlation between the returns of different securities is of fundamental importance in many areas of finance, such as portfolio optimisation. The most commonly used measure of correlation is the Pearson correlation coefficient; however, this suffers from several problems when applied to data from the real world. We propose an alternative estimator — the Biweight Mid Correlation (Bicor) — as a more robust measure for capturing the relationship between returns. We systematically evaluate Bicor empirically using data from the FTSE 100 constituents, and show that it is more robust when compared with the Pearson correlation coefficient. Finally, we demonstrate that Bicor can be used to improve a graph-based method of portfolio construction. Specifically, we show that when treating the correlation matrix as an adjacency matrix for a graph and using graph centrality to construct portfolios, the use of Bicor leads to better performing portfolios.
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使用双权重中相关改进基于图的投资组合构造
分析不同证券收益之间的相关性在金融的许多领域都是至关重要的,比如投资组合优化。最常用的相关性度量是Pearson相关系数;然而,当应用于现实世界的数据时,这存在几个问题。我们提出了一种替代估计-双权重中相关(Bicor) -作为捕获收益之间关系的更稳健的度量。我们使用来自富时100指数成分股的数据对Bicor进行了系统的实证评估,并表明与Pearson相关系数相比,Bicor更为稳健。最后,我们证明了Bicor可以用来改进基于图的投资组合构建方法。具体来说,我们表明,当将相关矩阵视为图的邻接矩阵并使用图中心性构建投资组合时,使用Bicor会导致更好的投资组合。
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