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Comparison of different estimation techniques for portfolio selection

机译:投资组合选择不同估算技术的比较

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The main problem in applying the mean-variance portfolio selection consists of the fact that the first two moments of the asset returns are unknown. In practice the optimal portfolio weights have to be estimated. This is usually done by replacing the moments by the classical unbiased sample estimators. We provide a comparison of the exact and the asymptotic distributions of the estimated portfolio weights as well as a sensitivity analysis to shifts in the moments of the asset returns. Furthermore we consider several types of shrinkage estimators for the moments. The corresponding estimators of the portfolio weights are compared with each other and with the portfolio weights based on the sample estimators of the moments. We show how the uncertainty about the portfolio weights can be introduced into the performance measurement of trading strategies. The methodology explains the bad out-of-sample performance of the classical Markowitz procedures.
机译:应用均值方差投资组合选择的主要问题在于资产收益的前两个时刻未知。实际上,必须估计最佳投资组合权重。通常通过用经典的无偏样本估计量代替矩来完成。我们提供了估计投资组合权重的精确分布和渐近分布的比较,以及对资产收益时刻变化的敏感性分析。此外,目前我们考虑几种类型的收缩估计量。将投资组合权重的相应估计量相互比较,并根据弯矩的样本估计量与投资组合权重进行比较。我们展示了如何将有关投资组合权重的不确定性引入交易策略的绩效衡量中。该方法解释了经典Markowitz程序的糟糕的样本外性能。

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