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Portfolio Selection and Optimization with Higher Moments: Evidence from the Indian Stock Market

机译:投资组合的选择和更高的优化:来自印度股票市场的证据

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摘要

The Markowitz portfolio optimization model, popularly known as the Mean-Variance model, assumes that stockreturns follow normal distribution. But when stock returns do not follow normal distribution, this model wouldbe inadequate as it would prescribe sub-optimal portfolios. Stock market literature often deliberates that stock returns are non-normal. In such context the Markowitz model would not be sufficient to estimate the portfolio risks. The purpose of this paper is to expand the original Markowitz portfolio theory (mean-variance) via adding the higher order moments like skewness (third moment about the mean) and kurtosis (fourth moment about the mean) in the return characteristics. The research paper investigates the impact of including higher moments using multi-objective programming model for portfolio stock selection and optimization. The empirical results indicate that the inclusion of higher moments had a considerable impact in estimating the returns behavior of portfolios. The portfolios optimized using all the four moments, generated higher returns for the given level of risk in comparison to the returns of the Markowitz model during the study period 2000-2011. The results of this study would be immensely useful to fund managers, portfolio managers and investors as it would help them in understanding the Indian stock market behavior better and also in selecting alternative portfolio selection models.
机译:Markowitz投资组合优化模型(通常称为均值-方差模型)假设库存收益遵循正态分布。但是,当股票收益不遵循正态分布时,该模型将不足够,因为它将规定次优投资组合。股票市场文献经常讨论股票收益是非正常的。在这种情况下,Markowitz模型不足以估计投资组合风险。本文的目的是通过在收益特征中添加偏度(关于均值的第三矩)和峰度(关于均值的第四矩)等高阶矩来扩展原始的Markowitz投资组合理论(均值方差)。该研究论文调查了使用多目标规划模型进行投资组合股票选择和优化时包括较高矩的影响。实证结果表明,包含较高的矩对估计投资组合的收益行为具有相当大的影响。与2000-2011年研究期间的Markowitz模型的回报相比,使用这四个时刻进行了优化的投资组合在给定的风险水平下产生了更高的回报。这项研究的结果对基金经理,投资组合经理和投资者将非常有用,因为它将帮助他们更好地了解印度股市的行为,并帮助他们选择其他投资组合选择模型。

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