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Mean-VaR Analysis and CAPM-A Theoretical Development

机译:均值-VaR分析和CAPM-A理论发展

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摘要

This paper analyzes the asset allocation decision-making process of a single investor in one-period horizon under the mean-VaR framework. We find that the decision-making process can be divided into two steps: Step one is to select the optimal risky portfolio and Step two is to determine the allocation ratio between the optimal risky portfolio and safe asset. In addition, we find that the optimal risky portfolio is independent from the investor's wealth and risk preference. Then, we apply the above conclusions in a capital market in which many investors have the same expectation, and we get the Two Fund Separation Theorem under the mean-VaR framework. Finally, we allow the investors' risk preference to change. If we use (Rf + VaR) to represent the investors' risk, the expected return in equilibrium for any investor is linearly correlated with his risk, which means we get the CAPM and capital market line under the mean-VaR framework.
机译:本文在均值-VaR框架下分析了单个投资者在一个时期内的资产配置决策过程。我们发现决策过程可以分为两个步骤:第一步是选择最优风险投资组合,第二步是确定最优风险投资组合和安全资产之间的分配比例。此外,我们发现最优风险投资组合独立于投资者的财富和风险偏好。然后,我们将上述结论应用到许多投资者抱有相同期望的资本市场中,并在均值-VaR框架下得出了两支基金分离定理。最后,我们允许投资者改变风险偏好。如果我们用(Rf + VaR)表示投资者的风险,则任何投资者的均衡预期收益与他的风险线性相关,这意味着我们在均值-VaR框架下获得了CAPM和资本市场线。

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