用于实时疾病建模的蒙特卡洛序列方法综述

Dhorasso Temfack, Jason Wyse
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摘要

序列蒙特卡罗方法是一种强大的框架,用于以序列方式逼近状态变量的后验分布。本文回顾并探讨了序列蒙特卡罗方法在动态疾病建模中的应用,强调了其在线推断和实时适应不断变化的疾病动态的能力。本文研究了在随机易感-暴露-感染-恢复(SEIR)区隔模型中整合核密度近似技术的问题,展示了该算法在监测有效繁殖数等时变参数方面的有效性。案例研究包括对合成数据的模拟和对爱尔兰 COVID-19 实际数据的分析,证明了这种方法在为及时的公共卫生干预提供信息方面的实际适用性。
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A review of sequential Monte Carlo methods for real-time disease modeling
Sequential Monte Carlo methods are a powerful framework for approximating the posterior distribution of a state variable in a sequential manner. They provide an attractive way of analyzing dynamic systems in real-time, taking into account the limitations of traditional approaches such as Markov Chain Monte Carlo methods, which are not well suited to data that arrives incrementally. This paper reviews and explores the application of Sequential Monte Carlo in dynamic disease modeling, highlighting its capacity for online inference and real-time adaptation to evolving disease dynamics. The integration of kernel density approximation techniques within the stochastic Susceptible-Exposed-Infectious-Recovered (SEIR) compartment model is examined, demonstrating the algorithm's effectiveness in monitoring time-varying parameters such as the effective reproduction number. Case studies, including simulations with synthetic data and analysis of real-world COVID-19 data from Ireland, demonstrate the practical applicability of this approach for informing timely public health interventions.
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