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Stochastic volatility with leverage: Fast and efficient likelihood inference

机译:具有杠杆作用的随机波动率:快速有效的似然推断

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摘要

This paper is concerned with the Bayesian analysis of stochastic volatility (SV) models with leverage. Specifically, the paper shows how the often used Kim et al. [1998. Stochastic volatility: likelihood inference and comparison with ARCH models. Review of Economic Studies 65, 361-393] method that was developed for SV models without leverage can be extended to models with leverage. The approach relies on the novel idea of approximating the joint distribution of the outcome and volatility innovationsby a suitably constructed ten-component mixture of bivariate normal distributions. The resulting posterior distribution is summarized by MCMC methods and the small approximation error in working with the mixture approximation is corrected by a reweighting procedure. The overall procedure is fast and highly efficient. We illustrate the ideas on daily returns of the Tokyo Stock Price Index. Finally, extensions of the method are described for superposition models (where the log-volatility is made up of a linear combination of heterogenous and independent autoregressions) and heavy-tailed error distributions (student and log-normal).
机译:本文涉及具有杠杆作用的随机波动率(SV)模型的贝叶斯分析。具体来说,本文说明了Kim等人经常使用的方法。 [1998。随机波动率:似然推断和与ARCH模型的比较。为无杠杆的SV模型开发的经济研究评论65,361-393]的方法可以扩展为有杠杆的模型。该方法依赖于通过适当构造的双变量正态分布的十分量混合物来逼近结果和波动率创新的联合分布的新思想。通过MCMC方法汇总所得的后验分布,并通过重新加权过程校正混合近似中的较小近似误差。整个过程快速高效。我们将说明东京股票价格指数每日收益的想法。最后,针对叠加模型(对数波动率由异质和独立自回归的线性组合组成)和重尾误差分布(学生和对数正态)描述了该方法的扩展。

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