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A mean-CVaR-skewness portfolio optimization model based on asymmetric Laplace distribution

机译:基于不对称拉普拉斯分布的均值-CVaR-偏度组合优化模型

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摘要

In the presence of uncertainty of asset returns, choosing an appropriate risk measure and determining the optimal weights of assets in a portfolio remain formidable and challenging problems. In this paper, we propose and study a mean-conditional value at risk-skewness portfolio optimization model based on the asymmetric Laplace distribution, which is suitable for describing the leptokurtosis, fat-tail, and skewness characteristics of financial assets. In addition, skewness is added into the portfolio optimization model to meet the diverse needs of investors. To solve this multi-objective problem, we suggest a simplified model with exactly the same solution. This modified model greatly reduces the complexity of the problem. Therefore, the mean-conditional value at risk-skewness model can be correspondingly solved. In order to illustrate the method, we provide an application concerning the portfolio allocation of 19 constituent stocks of S&P 500 index using our model. We show that this model could make important contributions to research on investment decision making.
机译:在资产回报存在不确定性的情况下,选择适当的风险衡量标准并确定投资组合中资产的最佳权重仍然是艰巨而具有挑战性的问题。在本文中,我们提出并研究了基于不对称拉普拉斯分布的风险偏度组合优化模型的均值条件值,该模型适合于描述金融资产的峰度,肥尾和偏度特征。此外,偏度被添加到投资组合优化模型中,以满足投资者的多样化需求。为了解决这个多目标问题,我们建议使用完全相同的解决方案的简化模型。此修改后的模型大大降低了问题的复杂性。因此,可以相应地解决风险偏度模型的均值条件值。为了说明该方法,我们提供了一个使用模型对19只标普500指数成分股进行投资组合分配的应用程序。我们表明,该模型可以为投资决策研究做出重要贡献。

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