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Optimal hedge ratio estimation and hedge effectiveness with multivariate skew distributions

机译:具有多元偏态分布的最优套期比率估计和套期有效性

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This article proposes to use the three multivariate skew distributions (generalized hyperbolic distribution, multivariate skew normal distribution, and multivariate skew Student-t distribution) for estimating the minimum variance hedge ratio in a dynamic setting. Three criteria for measuring hedge effectiveness are employed: hedging instrument effectiveness, overall hedge effectiveness, and relative-to-optimal hedge ratio effectiveness (RHRE). Three portfolios of spot and futures series are formed for empirical analysis. The outcomes confirm that the three multivariate skew distributions are more helpful in deciding the minimum variance hedge ratio, especially the generalized hyperbolic distribution, than the symmetrical normal and Student-t distributions. This outperformance is significant especially at critical market moments and it is indicated by three hedge effectiveness measures. This advantage is held without the cost of lowering portfolio return. In addition, there is speculation possibility existing in the portfolio hedged by the traditional optimal hedge ratio and this potential can be detected especially by RHRE.
机译:本文建议使用三种多元偏态分布(广义双曲线分布,多元偏态正态分布和多元偏态Student-t分布)来估计动态设置中的最小方差对冲比率。使用了三个衡量套期有效性的标准:套期工具有效性,总体套期有效性和相对最优套期比率有效性(RHRE)。形成了现货和期货系列的三个投资组合以进行经验分析。结果证实,与对称正态分布和Student-t分布相比,三个多元偏斜分布在确定最小方差套期保值比率(尤其是广义双曲线分布)方面更有帮助。尤其在关键的市场时刻,这种出色的表现尤其显着,并通过三种对冲有效性指标来表明。保持这种优势而无需降低投资组合收益。此外,用传统的最佳对冲比率对冲的投资组合中存在投机的可能性,这种潜力尤其可以通过RHRE来发现。

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