风险降低与均值方差分析:一项实证研究

Risk Reduction and Mean‐Variance Analysis: An Empirical Investigation

Journal of Business Finance & Accounting · 2009
被引 17
人大 A-ABS 3

中文导读

用英国股票数据检验不同协方差矩阵模型下全局最小方差和最小跟踪误差方差组合的表现,发现它们能降低风险但未必提高夏普比率,且简单模型效果不亚于复杂模型。

Abstract

Abstract: I examine the performance of global minimum variance (GMV) and minimum tracking error variance (TEV) portfolios in UK stock returns using different models of the covariance matrix. I find that both GMV and TEV portfolios deliver portfolio risk reduction benefits in terms of significantly lower volatility and tracking error volatility relative to passive benchmarks for every model of the covariance matrix used. However, the GMV (TEV) portfolios do not provide significantly superior Sharpe (1966) (adjusted Sharpe) performance relative to passive benchmarks except for the restricted GMV portfolios. I find that a number of alternative covariance matrix models can improve the performance of the restricted TEV portfolio formed using the sample covariance matrix but not the restricted GMV portfolio. I also find that simpler covariance matrix models perform as well as the more sophisticated models.

全球最小方差组合最小跟踪误差方差组合协方差矩阵模型风险降低