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一种基于成本和时间价值的概率分组测试联合优化方法:以新冠病毒核酸检测为例。

An approach for joint optimization of probabilistic group test based on cost and time value: taking nucleic acid detection of COVID-19 as an example.

作者信息

Ma Qianli, Gao Zihui, Shao Shuai, Ma Baiyu

机构信息

Dalian Maritime University School of Shipping Economics and Management, Dalian, China.

Dalian University of Science and Technology, Dalian, China.

出版信息

Soft comput. 2023;27(14):9823-9833. doi: 10.1007/s00500-023-08078-z. Epub 2023 May 23.

Abstract

In recent years, the world has encountered many epidemic impacts caused by various viruses, COVID-19 has spread and mutated globally since its outbreak in 2019, causing global impact. Nucleic acid detection is an important means for the prevention and control of infectious diseases. Aiming at people who are susceptible to sudden and infectious diseases, considering the control of viral nucleic acid detection cost and completion time, a probabilistic group test optimization method based on the cost and time value is proposed. Firstly, different cost functions to express the pooling and testing costs are used, a probability group test optimization model that considers the pooling and testing costs is established, the optimal combination number of samples for nucleic acid testing is obtained, and the positive probability and the cost functions of the group testing on the optimization result are explored. Secondly, considering the impact of the detection completion time on epidemic control, the sampling ability and detection ability were incorporated into the optimization objective function, then a probability group testing optimization model based on time value is established. Finally, taking COVID-19 nucleic acid detection as an example, the applicability of the model is verified, and the Pareto optimal curve under the minimum cost and shortest detection completion time is obtained. The results show that under normal circumstances, the optimal combination number of samples for nucleic acid detection is about 10. Generally, 10 is used to calculate for the convenience of organization, arrangement and statistics, except for cases where there are special requirements for testing cost and detection completion time.

摘要

近年来,世界遭遇了多种病毒引发的诸多疫情冲击,自2019年新冠疫情爆发以来,它在全球范围内传播并变异,造成了全球性影响。核酸检测是传染病防控的重要手段。针对易突发感染性疾病的人群,考虑到病毒核酸检测成本及完成时间的控制,提出一种基于成本和时间价值的概率分组检测优化方法。首先,使用不同的成本函数来表示混合和检测成本,建立了一个考虑混合和检测成本的概率分组检测优化模型,得到核酸检测的最优样本组合数,并探讨了分组检测在优化结果上的阳性概率和成本函数。其次,考虑检测完成时间对疫情防控的影响,将采样能力和检测能力纳入优化目标函数,进而建立基于时间价值的概率分组检测优化模型。最后,以新冠核酸检测为例,验证了模型的适用性,并得到了最小成本和最短检测完成时间下的帕累托最优曲线。结果表明,在正常情况下,核酸检测的最优样本组合数约为10。一般情况下,为便于组织、安排和统计,除对检测成本和检测完成时间有特殊要求的情况外,均采用10进行计算。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/f5e8/10204021/2061afb2db79/500_2023_8078_Fig1_HTML.jpg

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