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A Bayesian Semiparametric Multiplicative Error ModelWith an Application to Realized Volatility

机译:贝叶斯半参数乘法误差模型及其在已实现波动率中的应用

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摘要

A semiparametric multiplicative error model (MEM) is proposed. In traditional MEM, the innovations are typically assumed to be Gamma distributed (with one free parameter that ensures unitmean of the innovations and thus identifiability of the model), however empirical investigations unveil the inappropriateness of this choice. In the proposed approach, the conditional mean of the time series is modeled parametrically, while we model its conditional distribution nonparametrically by Dirichlet process mixture of Gamma distributions. Bayesian inference is performed using Markov chain Monte Carlo simulation. This model is applied to the time series of daily realized volatility of some indices, and is compared to similar parametric models available in the literature. Our simulations and empirical studies show better predictive performance, flexibility, and robustness to misspecification of our Bayesian semiparametric approach. Supplemental materials for this article are available online.
机译:提出了一种半参数乘积误差模型(MEM)。在传统的MEM中,创新通常被假定为Gamma分布(具有一个自由参数,可确保创新的均值,从而确保模型的可识别性),但是经验研究揭示了这种选择的不恰当性。在提出的方法中,对时间序列的条件均值进行参数化建模,而我们通过Gamma分布的Dirichlet过程混合对其条件分布进行非参数化建模。贝叶斯推断是使用马尔可夫链蒙特卡罗模拟进行的。该模型应用于某些指数每日实现的波动率的时间序列,并与文献中可用的类似参数模型进行比较。我们的仿真和经验研究表明,对于我们的贝叶斯半参数方法的错误指定,具有更好的预测性能,灵活性和鲁棒性。可在线获得本文的补充材料。

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