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Efficient Subset Selection in Large-Scale Portfolio with Singular Covariance Matrix

机译:具有奇异协方差矩阵的大规模产品组合中的高效子集选择

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In the classic mean-variance model, the covariance matrix is supposed to be positive definite or nonsingular. However, the degenerate portfolio can arise from multi-collinearity and correlation of assets returns in large-scale portfolio. In this paper, we investigate the issue of which assets can be removed from the original portfolio. We propose a new concept of efficient subset of portfolio for mean-variance optimizing investor. Applying the generalized inverse matrix, we derive some conditions for determining the efficient subset. In addition, a new three fund separation result is also obtained as an economic interpretation, which in fact gives an extension of the mean-variance spanning.
机译:在经典的平均方差模型中,协方差矩阵应该是正定的或非垂直的。然而,退化组合可能来自多联合性和资产的相关性在大规模产品组合中的相关性。在本文中,我们调查了哪些资产可以从原始产品组合中删除的问题。我们提出了一种新的有效概念,用于均值 - 方差优化投资者的均值。应用广义逆矩阵,我们推导出一些确定有效子集的条件。此外,还获得了新的三个基金分离结果作为经济解释,其实于延长平均方差跨越跨越。

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