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对贝叶斯空间时空传染病模型的评估,用于前性监测分析
Joanne Kim1, Andrew B Lawson2,3, Brian Neelon2
1Department of Biomedical Informatics, The Ohio State University, Columbus, OH, USA. Joanne.Kim@osumc.edu.
BMC medical research methodology
|July 22, 2023
概括
贝叶斯传染病监测的时空模型表明,负二项式概率提供了更好的数据,而Poisson概率则提供了有限数据的强大短期预测. 这些发现指导了未来的疫情模型.
科学领域:
- 流行病学 流行病学
- 生物统计学 生物统计学
- 计算生物学 计算生物学
背景情况:
- COVID-19突出了对强大的公共卫生监测系统的需求.
- 准确的传染病建模需要先进的统计方法来计算大量的疾病数量和变异性.
- 未来的监测指标和模型对于有效的公共卫生监测至关重要.
研究的目的:
- 在贝叶斯的时空模型中评估不同的概率函数 (Poisson和负二项式),用于传染病监测.
- 评估历史数据长度对未来监控模型性能的影响.
- 使用模拟和真实世界的COVID-19数据,比较各种模型的适合度和短期预测准确度.
主要方法:
- 贝叶斯的时空模型被用作传染病监测指标的基础.
- 波松和负二项式概率在时空平均模型中进行了评估.
- 模型性能使用不同长度的历史数据 (3,7和52个时间段) 与模拟和COVID-19大流行数据进行评估.
主要成果:
- 与波桑模型相比,负二项式概率模型显示出较高的合适度 (较低的偏差信息标准),特别是在更长的历史数据 (52个周期) 中.
- 波桑模型的平均平方误差 (MSE) 和平均绝对单步预测误差 (MAOSPE) 较小,数据周期较短 (3 和 7).
- 来自新泽西州和南卡罗来纳州的COVID-19数据的分析证实了关于适应性和短期预测的模拟结果.
结论:
- 在时空模型中,Poisson和负二项式概率之间的选择取决于数据特征和历史数据长度.
- 对具有较长历史数据和过度分散数据的模型来说,负二项式概率是可取的.
- 当使用有限的历史监测数据时,Poisson概率提供了强大的后置平均值估计和短期预测,这对于实时疫情监测非常有价值.
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