Subset SSD for enhanced indexation with sector constraints

Cristiano Arbex Valle, John E Beasley
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Abstract

In this paper we apply second order stochastic dominance (SSD) to the problem of enhanced indexation with asset subset (sector) constraints. The problem we consider is how to construct a portfolio that is designed to outperform a given market index whilst having regard to the proportion of the portfolio invested in distinct market sectors. In our approach, subset SSD, the portfolio associated with each sector is treated in a SSD manner. In other words in subset SSD we actively try to find sector portfolios that SSD dominate their respective sector indices. However the proportion of the overall portfolio invested in each sector is not pre-specified, rather it is decided via optimisation. Computational results are given for our approach as applied to the S\&P~500 over the period $29^{\text{th}}$ August 2018 to $29^{\text{th}}$ December 2023. This period, over 5 years, includes the Covid pandemic, which had a significant effect on stock prices. Our results indicate that the scaled version of our subset SSD approach significantly outperforms the S\&P~500 over the period considered. Our approach also outperforms the standard SSD based approach to the problem.
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加强指数化的部门限制的 SSD 子集
在本文中,我们将二阶随机支配(SSD)应用于具有资产子集(行业)约束的增强指数化问题。我们所考虑的问题是,如何构建一个旨在跑赢给定市场指数的投资组合,同时考虑到投资组合中投资于不同市场部门的比例。在我们的子集 SSD 方法中,与每个行业相关的投资组合都是以 SSD 的方式处理的。换句话说,在 SSD 子集中,我们积极尝试寻找在 SSD 中主导其相应行业指数的行业投资组合。不过,投资于各行业的比例并不是预先设定的,而是通过优化决定的。本文给出了我们的方法在 2018 年 8 月 $29^{text{th}$ 至 2023 年 12 月 $29^{text{th}$ 期间应用于 S\&P~500 的计算结果。这5年多的时间里,包括了对股票价格有重大影响的Covid大流行。我们的结果表明,在所考虑的期间内,我们的子集 SSD 方法的缩放版本明显优于 S/&P~500。我们的方法也优于基于 SSD 的标准方法。
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