因子暴露的st度量估计

N. El-Hassan, A. Hall, I. Tulunay
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引用次数: 0

摘要

非参数方法在数据分析中非常重要,尤其是在金融领域。ST -metric是一个新概念,由Tulunay(2017)提出。它为数据分析提供了非参数化的方法和新的几何视角。在这篇论文中,ST-metric概念已经被应用到投资组合的绩效度量中。在本文中,我们使用另一种ST-metric方法来寻找五种风格因素模型中的因素暴露。这里的风格因素是价值、规模、最小波动、质量和动量。主要思想是通过最小化基准收益与构建的因子模型收益之间的st度量来找到五因子模型的因子暴露(权重)。我们将ST-metric方法与跟踪误差方法(TE-method)进行比较,后者用于主要指数的因子分析,由Ang等人(2018)分解为风格因素(可通过交易所交易基金(etf)交易)。我们表明,通常情况下,st度量方法比跟踪误差方法更好地估计了因素暴露(权重),并进一步说明了st度量值如何随波动而变化。这就解释了ST-metric方法效率高的原因。我们用经验证据支持这一观点。
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ST-metric Estimation of Factor Exposures
Non-parametric methods are treasured in data analysis, particularly in finance. ST -metric is a new concept, introduced by Tulunay (2017). It offers non-parametric methods and a new geometric view to data analysis. In that paper, ST-metric concept has been applied to performance measures of portfolios. In this current paper, we purpose another ST-metric method for finding factor exposures in the fiv e-style-factors model. Here the style factors are value, size, minimum volatility, quality and momentum. The main idea is to find the factor exposures (weights) of the five-factors-model by minimizing the ST-metric between benchmark returns and the constructed factor model returns. We compare ST-metric method with Tracking Error method (TE-method) which is used for factor analysis of major indexes, decomposed into the style factors (tradable via Exchange Traded Funds (ETFs)) by Ang et al. (2018). We show that ST-metric method gives better estimation of the factor exposures (weights) than tracking error method, in general, and further how ST-metric values vary with respect to fluctuations. This explains the reason behind the e fficiency of the ST-metric method. We support this idea with empirical evidences.
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