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Comment on 'Hidden Markov models for zero-inflated Poisson counts with an application to substance use' by S. M. DeSantis and D. Bandyopadhyay

机译:S. M. DeSantis和D.Bandyopadhyay对“零膨胀泊松计数的隐马尔可夫模型及其在物质使用中的应用”的评论

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摘要

DeSantis and Bandyopadhyay recently proposed an interesting variation of the standard hidden Markov model (HMM) in their paper 'Hidden Markov models for zero-inflated Poisson counts with an application to substance use' [1]. Their zero-inflated Poisson HMM (ZIP-HMM) model is in fact a three-state HMM with the conditional mean response associated with one of these states defined to be zero. However, by framing the model in the ZIP context, these authors provide a useful way of understanding processes where the response is likely to be a structural zero over certain time periods.
机译:DeSantis和Bandyopadhyay最近在他们的论文“零膨胀泊松计数的隐马尔可夫模型及其在物质用途中的应用”中提出了标准隐马尔可夫模型(HMM)的有趣变化。他们的零膨胀泊松HMM(ZIP-HMM)模型实际上是三态HMM,与这些状态之一相关的条件平均响应被定义为零。但是,通过在ZIP上下文中构建模型框架,这些作者提供了一种有用的方式来理解过程,在这些过程中,响应在某些时间段内可能为结构零。

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