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State-space models for count time series with excess zeros

机译:带有零的计数时间序列的状态空间模型

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摘要

Count time series are frequently encountered in biomedical, epidemiological and public health applications. In principle, such series may exhibit three distinctive features: overdispersion, zero-inflation and temporal correlation. Developing a modelling framework that is sufficiently general to accommodate all three of these characteristics poses a challenge. To address this challenge, we propose a flexible class of dynamic models in the state-space framework. Certain models that have been previously introduced in the literature may be viewed as special cases of this model class. For parameter estimation, we devise a Monte Carlo Expectation-Maximization (MCEM) algorithm, where particle filtering and particle smoothing methods are employed to approximate the high-dimensional integrals in the E-step of the algorithm. To illustrate the proposed methodology, we consider an application based on the evaluation of a participatory ergonomics intervention, which is designed to reduce the incidence of workplace injuries among a group of hospital cleaners. The data consists of aggregated monthly counts of work-related injuries that were reported before and after the intervention.
机译:在生物医学,流行病学和公共卫生应用中经常遇到计数时间序列。原则上,这样的序列可以表现出三个独特的特征:过度分散,零膨胀和时间相关。开发足够通用的建模框架以容纳所有这三个特征构成了挑战。为了应对这一挑战,我们在状态空间框架中提出了灵活的动态模型类。先前已在文献中引入的某些模型可以视为此类模型的特殊情况。对于参数估计,我们设计了一种蒙特卡洛期望最大化(MCEM)算法,其中在算法的E步中采用了粒子滤波和粒子平滑方法来近似高维积分。为了说明提议的方法,我们考虑了一项基于参与式人体工程学干预措施评估的应用程序,该应用程序旨在减少一组医院清洁工中工作场所受伤的发生率。数据由干预前后每月报告的与工伤有关的汇总计数组成。

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