Bayesian Design of Agricultural Disease Transmission Experiments for Individual Level Models

G. Kwong, R. Deardon, Scott Hunt, M. Guerin
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Abstract

Abstract Here, we address the issue of experimental design for animal and crop disease transmission experiments, where the goal is to identify some characteristic of the underlying infectious disease system via a mechanistic disease transmission model. Design for such non-linear models is complicated by the fact that the optimal design depends upon the parameters of the model, so the problem is set in simulation-based, Bayesian framework using informative priors. This involves simulating the experiment over a given design repeatedly using parameter values drawn from the prior, calculating a Monte Carlo estimate of the utility function from those simulations for the given design, and then repeating this over the design space in order to find an optimal design or set of designs. Here we consider two agricultural scenarios. The first involves an experiment to characterize the effectiveness of a vaccine-based treatment on an animal disease in an in-barn setting. The design question of interest is on which days to make observations if we are limited to being able to observe the disease status of all animals on only two days. The second envisages a trial being carried out to estimate the spatio-temporal transmission dynamics of a crop disease. The design question considered here is how far apart to space the plants from each other to best capture those dynamics. In the in-barn animal experiment, we see that for the prior scenarios considered, observations taken very close to the beginning of the experiment tend to lead to designs with the highest values of our chosen utility functions. In the crop trial, we see that over the prior scenarios considered, spacing between plants is important for experimental performance, with plants being placed too close together being particularly deleterious to that performance.
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基于个体水平模型的农业疾病传播实验贝叶斯设计
在这里,我们解决了动物和作物疾病传播实验的实验设计问题,其目标是通过机械疾病传播模型确定潜在传染病系统的一些特征。由于最优设计取决于模型的参数,这类非线性模型的设计非常复杂,因此问题设置在基于仿真的贝叶斯框架中,使用信息先验。这包括在给定的设计上反复模拟实验,使用从先验中提取的参数值,从这些模拟中计算给定设计的效用函数的蒙特卡罗估计,然后在设计空间上重复这一过程,以找到最佳设计或设计集。这里我们考虑两种农业情景。第一项涉及在畜棚环境中对动物疾病进行基于疫苗治疗的有效性进行表征的实验。感兴趣的设计问题是,如果我们只能在两天内观察所有动物的疾病状况,那么应该在哪一天进行观察。第二项设想是进行一项试验,以估计作物病害的时空传播动态。这里考虑的设计问题是,植物之间的间距应该有多远,才能最好地捕捉到这些动态。在谷仓内的动物实验中,我们看到,对于先前考虑的场景,在实验开始时进行的观察往往会导致我们选择的效用函数值最高的设计。在作物试验中,我们看到,在之前考虑的情况下,植物之间的间距对实验性能很重要,植物放置得太近对实验性能尤其有害。
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