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首页> 外文期刊>Statistical Methods and Applications >Interval estimation for the Sharpe Ratio when returns are not i.i.d. with special emphasis on the GARCH(1,1) process with symmetric innovations
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Interval estimation for the Sharpe Ratio when returns are not i.i.d. with special emphasis on the GARCH(1,1) process with symmetric innovations

机译:当收益不为i.d.时的夏普比率的区间估计。特别强调具有对称创新的GARCH(1,1)过程

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摘要

In this paper, assuming that returns follows a stationary and ergodic stochastic process, the asymptotic distribution of the natural estimator of the Sharpe Ratio is explicitly given. This distribution is used in order to define an approximated confidence interval for the Sharpe ratio. Particular attention is devoted to the case of the GARCH(1,1) process. In this latter case, a simulation study is performed in order to evaluate the minimum sample size for reaching a good coverage accuracy of the asymptotic confidence intervals.
机译:在本文中,假设收益遵循平稳的和遍历的随机过程,则明确给出夏普比率自然估计量的渐近分布。使用此分布是为了定义Sharpe比率的近似置信区间。特别注意GARCH(1,1)进程的情况。在后一种情况下,进行仿真研究以评估最小样本量,以达到渐近置信区间的良好覆盖范围。

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