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A completely automated optimization strategy for global minimum-variance portfolios based on a new test for structural breaks

机译:基于结构性断裂的新测试的全球最小方差投资组合的全自动优化策略

摘要

We present a completely automated optimization strategy which combines the classicalMarkowitz mean-variance portfolio theory with a recently proposed test for structural breaks in co-variance matrices. With respect to equity portfolios, global minimum-variance optimizations, which basesolely on the covariance matrix, yield considerable results in previous studies. However, nancial assetscannot be assumed to have a constant covariance matrix over longer periods of time. Hence, we estimate the covariance matrix of the assets by respecting potential change points. The resulting approachresolves issues like timing or determining a sample for parameter estimation. Moreover, we apply theapproach to two datasets and compare the results to relevant benchmark techniques by means of anout-of-sample study. It is shown that the new approach outperforms equally weighted portfolios andplain minimum-variance portfolios on average.
机译:我们提出了一种完全自动化的优化策略,该策略结合了经典的Markowitz均值方差投资组合理论和最近提出的协方差矩阵中结构性断裂的检验。关于股票投资组合,仅基于协方差矩阵的全局最小方差优化在先前的研究中得出了可观的结果。但是,不能假设金融资产在更长的时间内具有恒定的协方差矩阵。因此,我们通过考虑潜在的变化点来估计资产的协方差矩阵。最终的方法解决了诸如计时或确定用于参数估计的样本之类的问题。此外,我们将该方法应用于两个数据集,并通过样本外研究将结果与相关基准技术进行比较。结果表明,新方法的平均表现优于同等加权的投资组合和普通的最小方差投资组合。

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