基于最大收益概率增量和现有投资组合的套期保值比率最优模型

Chao YU , Guo-tai CHI , Zhong-yuan YANG
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引用次数: 9

摘要

提出了总资产组合收益大于0的最大概率原则,建立了基于最大收益概率的增量投资组合和现有投资组合对冲决策模型。该模型的贡献和创新之处在于:首先,通过对中心极限定理的分析,得出了在对冲过程中总资产组合收益大于0的最大概率的两个基本条件:总资产组合单位风险的最大收益和总资产组合大于0的收益率。其次,通过确定增量组合对冲比率,可以得到总资产组合收益大于0的最大概率。在现有投资组合的套期保值比率不变的情况下,如何确定新投资组合的套期保值比率,使总资产收益的概率最大值大于0。第三,通过建立增量资产组合与现有资产组合之间的非线性风险重叠函数,解决了在配置增量对冲资产时如何保证总资产组合的风险。
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Optimal Model of Hedge Ratio based on Incremental and Existing Portfolio of the Maximum Return Probability

Putting forward the Maximum Probability Principle for the return of total assets portfolio larger than 0, hedging decision-making model of incremental and existing portfolio based on the maximum return probability is set up. The contributions and innovations of the model are as follows: First, through the analysis of the central limit theorem, it comes into two basic conditions which can ensure the maximum probability of total assets portfolio return greater than 0 during the hedging: maximum return per unit risk of total assets portfolio and the return rate of total assets portfolio larger than 0. Second, by identifying incremental portfolio hedge ratio, the maximum probability for the return of total assets portfolio greater than 0 can be obtained. How to decide the hedge ratio on the new portfolio to make the probability maximum of total assets profit larger than 0 can be solved, whereas the hedge ratio of existing portfolio is invariability. Third, by building the function of non-linear risk overlap between the incremental and existing assets portfolio, the problem of how to ensure the risk of the total assets portfolio while allocating incremental hedging asset has been solved.

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