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Efficient Bayesian analysis of multiple changepoint models with dependence across segments

机译:跨段依赖的多个变更点模型的有效贝叶斯分析

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摘要

We consider Bayesian analysis of a class of multiple changepoint models. While there are a variety of efficient ways to analyse these models if the parameters associated with each segment are independent, there are few general approaches for models where the parameters are dependent. Under the assumption that the dependence is Markov, we propose an efficient online algorithm for sampling from an approximation to the posterior distribution of the number and position of the changepoints. In a simulation study, we show that the approximation introduced is negligible. We illustrate the power of our approach through fitting piecewise polynomial models to data, under a model which allows for either continuity or discontinuity of the underlying curve at each changepoint. This method is competitive with, or outperform, other methods for inferring curves from noisy data; and uniquely it allows for inference of the locations of discontinuities in the underlying curve.
机译:我们考虑一类多变更点模型的贝叶斯分析。如果与每个段相关的参数是独立的,虽然有多种有效的方法来分析这些模型,但是很少有参数依赖的通用方法。在依赖关系是马尔可夫的假设下,我们提出了一种有效的在线算法,用于从近似值到变化点的数量和位置的后验分布进行采样。在仿真研究中,我们表明引入的近似值可以忽略不计。我们通过将分段多项式模型拟合到数据来说明我们的方法的威力,该模型允许在每个变化点处基础曲线的连续性或不连续性。该方法与其他从噪声数据中推断曲线的方法相比具有竞争优势或优于其他方法。并且它唯一地允许推断基础曲线中的不连续位置。

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