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Fuzzy portfolio optimization for time-inconsistent investors: a multi-objective dynamic approach

机译:时间不一致的投资者的模糊产品组合优化:一种多目标动态方法

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摘要

In recent years, fuzzy optimization has been widely adopted to handle the nonstatistical uncertainties in portfolio selection. Meanwhile, various risk measurements, including variance, entropy and value at risk, have been introduced in fuzzy environments to evaluate portfolio risks from different perspectives. In this study, we discuss fuzzy multi-objective dynamic portfolio optimization for time-inconsistent investors. When building the model, variance and value at risk as the representatives of different types of risk measurements are employed together with the expected return. And a dynamic investment policy is developed for time-inconsistent investors, which combines the expected return and value at risk into one objective. Then, the model is established to maximize the cumulative combined objective function and minimize the cumulative portfolio variance simultaneously. In addition, a multi-objective dynamic evolutionary algorithm is designed as a possible solution of the proposed model. The effectiveness of this research is demonstrated by using a real market data-based case study. Experimental results demonstrate that the proposed model matches the practical behavior of time-inconsistent investors and the solution algorithm is feasible to solve the complicated nonlinear problem.
机译:近年来,广泛采用了模糊优化来处理投资组合选择中的非统计不确定性。同时,在模糊环境中引入了各种风险测量,包括风险方差,熵和价值,以评估不同观点的组合风险。在这项研究中,我们讨论了时间 - 不一致的投资者的模糊多目标动态投资组合优化。在建立模型时,风险的差异和价值作为不同类型风险测量的代表与预期的回报一起使用。为时间不一致的投资者制定了动态投资政策,将预期的返回和价值与风险相结合到一个目标中。然后,建立模型以最大化累积组合目标函数,并同时最小化累积组合方差。此外,多目标动态进化算法设计为所提出的模型的可能解决方案。通过使用基于实际的基于市场数据的案例研究,证明了该研究的有效性。实验结果表明,所提出的模型与时间不一致的投资者的实际行为匹配,解决方案算法是可行的,可以解决复杂的非线性问题。

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