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Robust Portfolio Selection Based on Optimization Methods

机译:基于优化方法的稳健资产组合选择

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Linear matrix inequalities (LMI) are used to solve robust portfolio problems and many other control problems. Ellipsoid algorithm and interior-point method are used to solve LMI. In this paper, we consider a robust portfolio model based on Markowitz theory that minimizes the risk at a certain level of return. We turn the model into the LMI with constraints and use ellipsoid algorithm and interior-point method to solve it. A numerical simulation in stock portfolio is given to prove the validity of the method. Because the rate of return is change over time, in order to make the result robust, we use exponentially weighted moving-average (EWMA) method to compute the covariance matrices. Due to the highly reliable result, the model can provide a reference for investors to make decision on portfolio.
机译:线性矩阵不等式(LMI)用于解决鲁棒的投资组合问题和许多其他控制问题。使用椭球算法和内点法求解LMI。在本文中,我们考虑了一种基于Markowitz理论的健壮的投资组合模型,该模型可以最大程度地降低一定回报率下的风险。我们将模型转换为具有约束的LMI,并使用椭球算法和内点法对其进行求解。通过对股票投资组合进行数值模拟,证明了该方法的有效性。由于收益率随时间变化,因此为了使结果稳定,我们使用指数加权移动平均(EWMA)方法来计算协方差矩阵。由于结果高度可靠,该模型可以为投资者进行投资组合决策提供参考。

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