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Bayesian experimental design for models with intractable likelihoods

机译:贝叶斯难以难以应变的模型的实验设计

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Summary: In this paper we present a methodology for designing experiments for efficiently estimating the parameters of models with computationally intractable likelihoods. The approach combines a commonly used methodology for robust experimental design, based on Markov chain Monte Carlo sampling, with approximate Bayesian computation (ABC) to ensure that no likelihood evaluations are required. The utility function considered for precise parameter estimation is based upon the precision of the ABC posterior distribution, which we form efficiently via the ABC rejection algorithm based on pre-computed model simulations. Our focus is on stochastic models and, in particular, we investigate the methodology for Markov process models of epidemics and macroparasite population evolution. The macroparasite example involves a multivariate process and we assess the loss of information from not observing all variables.
机译:发明内容:在本文中,我们提出了一种用于设计实验的方法,以便有效地估计模型的参数,具有计算难以应变的可能性。 该方法基于Markov Chain Monte Carlo采样,近似贝叶斯计算(ABC)结合了常用的实验设计方法,以确保不需要不需要似然评估。 考虑到精确参数估计的实用功能基于ABC后部分布的精度,这是通过基于预计模型仿真的ABC拒绝算法有效地形成的精度。 我们的重点是在随机模型上,特别是我们调查了Markov流行病和Macroparasite人口演化的方法。 MacoParasite示例涉及多变量过程,我们评估从未观察到所有变量的信息丢失。

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