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Bond Risk Premia and Gaussian Term Structure Models

机译:债券风险首页和高斯学期结构模型

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Existing results show that (i) lagged forward rates help predict bond returns and (ii) modern Markovian dynamic term structure models (DTSMs) cannot match the evidence [Cochrane JH, Piazzesi M (2005) Bond risk premia. Amer. Econom. Rev. 95(1): 138-160]. We develop the family of conditional mean DTSMs where the dynamics depend on current yields and their history through a moving-average component. Our preferred conditional mean model combines one moving average with the usual three Gaussian risk factors, closely matches the bond risk premium measured from predictive regressions, and provides better forecasts of bond returns. Our framework nests Duffee's models with a small "hidden" factor [Duffee G (2011) Information in (and not in) the term structure. Rev. Financial Stud. 24(9): 2895-2934], and our results compare favorably with his five-factor model. Conditional mean models are easier to estimate than state-space term structure models based on Kalman estimates of latent factors.
机译:现有结果表明,(i)滞后的前瞻性汇率有助于预测债券返回和(ii)现代马尔可维亚动态术语结构模型(DTSMS)不能与证据(Cochrane JH,PiazzeSi M(2005)债券风险首页匹配。 amer。 经济。 Rev. 95(1):138-160]。 我们开发条件平均DTSMS系列动态通过移动平均分量取决于当前产量及其历史。 我们优选的条件均值模型将一个移动平均线与通常的三个高斯风险因素相结合,与预测性回归衡量的债券风险溢价密切相关,并提供更好的债券回报预测。 我们的框架嵌套Duffee的型号,具有一个小的“隐藏”因子[Duffee G(2011)信息(而不是)术语结构。 Rev. Financial Stud。 24(9):2895-2934],我们的结果与他的五因素模型相比优势。 条件平均模型比基于潜在因子的卡尔曼估计的状态空间术语结构模型更容易估算。

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