The Price of Interest Rate Variance Risk and Optimal Investments in Interest Rate Derivatives

Anders B. Trolle
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引用次数: 8

Abstract

Recent research on unspanned stochastic variance raises the possibility that interest rate derivatives constitute an important component of optimal fixed income portfolios. In this paper, I estimate a flexible dynamic term structure model that allows for unspanned stochastic variance on an extensive data set of swaps and swaptions. I find that variance risk is predominantly unspanned by bonds, and that the price of risk on the unspanned variance factor is significantly larger in absolute value than the prices of risk on the term structure factors. Consequently, Sharpe ratios on variance sensitive derivatives are about three times larger than Sharpe ratios on bonds or short-term bond futures. These findings are corroborated by an analysis of the Treasury futures market, where the variance risk premium is estimated with a model independent approach. I then solve the dynamic portfolio choice problem for a long-term fixed income investor with and without access to interest rate derivatives and find substantial utility gains from participating in the derivatives market.
利率衍生品的利率差异风险价格与最优投资
最近对无跨度随机方差的研究提出了利率衍生品构成最优固定收益投资组合的重要组成部分的可能性。在本文中,我估计了一个灵活的动态期限结构模型,该模型允许在广泛的掉期和掉期数据集上出现无跨越的随机方差。我发现债券的方差风险主要是无跨度的,而且无跨度方差因素的风险价格的绝对值明显大于期限结构因素的风险价格。因此,方差敏感衍生品的夏普比率大约是债券或短期债券期货的夏普比率的三倍。这些发现得到了对国债期货市场分析的证实,其中方差风险溢价是用模型独立的方法估计的。然后,我解决了一个长期固定收益投资者的动态投资组合选择问题,无论是否有机会获得利率衍生品,并从参与衍生品市场中发现了大量的效用收益。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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