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Dominating estimators for minimum-variance portfolios

机译:最小方差投资组合的主导估计量

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In this paper, we derive two shrinkage estimators for minimum-variance portfolios that dominate the traditional estimator with respect to the out-of-sample variance of the portfolio return. The presented results hold for any number of assets d >= 4 and number of observations n >= d + 2. The small-sample properties of the shrinkage estimators as well as their large-sample properties for fixed d but n —infinity and n, d -> oo but n/d -> q < infinity are investigated. Furthermore, we present a small-sample test for the question of whether it is better to completely ignore time series information in favor of naive diversification.
机译:在本文中,我们得出了最小方差投资组合的两个收缩估计量,它们相对于投资组合收益的样本外方差而言,在传统估计量中占主导地位。对于任意数量的资产d> = 4和观察数量n> = d + 2,给出的结果均成立。收缩量估计量的小样本属性以及固定d但n为无穷大和n的大样本属性,d-> oo但n / d-> q <无穷大。此外,我们提出了一个小样本测试,以解决是否最好完全忽略时间序列信息以利于天真多元化的问题。

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