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Linear-quadratic Term Structure Models - Toward The Understanding Of Jumps In Interest Rates

机译:线性二次项结构模型-理解利率跳跃

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We study linear-quadratic term structure models with random jumps in the short rate process where the jump arrival rate follows a stochastic process. Empirical results based on the US data show that incorporating stochastic jump intensity significantly improves model fit to the dynamics of both interest rate and volatility term structure. Our results also show that jump intensity is negatively correlated with interest rate changes and the average size is larger on the downside than upside. Examining the relation between jump intensity and macroeconomic shocks, we find that at monthly frequency, jumps are neither triggered by nor predictive of changes in macroeconomic variables. At daily frequency, however, we document interesting patterns for jumps associated with information shocks.
机译:我们研究了短率过程中具有随机跳跃的线性二次项结构模型,其中跳跃到达率遵循随机过程。根据美国数据得出的经验结果表明,纳入随机跳跃强度可显着改善模型对利率和波动性期限结构动态的拟合度。我们的结果还表明,跳动强度与利率变化呈负相关,下行的平均规模大于上行。通过研究跳跃强度与宏观经济冲击之间的关系,我们发现在每月的频率下,跳跃既不是由宏观经济变量的变化所触发,也不是对宏观经济变量变化的预测。但是,我们每天记录与信息冲击相关的跳跃的有趣模式。

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