Bayesian Analysis of Time-Varying Quantiles Using a Smoothing Spline

CIRJE F-Series Pub Date : 2012-09-04 DOI:10.14490/JJSS.42.23
Yuta Kurose, Yasuhiro Omori
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引用次数: 4

Abstract

A smoothing spline is considered to propose a novel model for the time-varying quantile of the univariate time series using a state space approach. A correlation is further incorporated between the dependent variable and its one-step-ahead quantile. Using a Bayesian approach, an efficient Markov chain Monte Carlo algorithm is described where we use the multi-move sampler, which generates simultaneously latent time-varying quantiles. Numerical examples are provided to show its high sampling efficiency in comparison with the simple algorithm that generates one latent quantile at a time given other latent quantiles. Furthermore, using Japanese inflation rate data, an empirical analysis is provided with the model comparison.
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基于光滑样条的时变分位数贝叶斯分析
利用状态空间方法,利用光滑样条为单变量时间序列的时变分位数提供了一种新的模型。因变量与其超前一步的分位数之间进一步结合了相关性。利用贝叶斯方法,描述了一种有效的马尔可夫链蒙特卡罗算法,其中我们使用多步采样器,它同时产生潜在时变分位数。数值算例表明,与在给定其他潜在分位数的情况下每次生成一个潜在分位数的简单算法相比,该算法具有较高的采样效率。并以日本的通货膨胀率数据为例,进行了模型比较的实证分析。
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