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Ensemble Bayesian model averaging using Markov Chain Monte Carlo sampling

机译:Ensemble Bayesian模型使用Markov Chain Monte Carlo采样平均

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摘要

Bayesian model averaging (BMA) has recently been proposed as a statistical method to calibrate forecast ensembles from numerical weather models. Successful implementation of BMA however, requires accurate estimates of the weights and variances of the individual competing models in the ensemble. In their seminal paper (Raftery et al. Mon Weather Rev 133:1155-1174, 2005) has recommended the Expectation-Maximization (EM) algorithm for BMA model training, even though global convergence of this algorithm cannot be guaranteed. In this paper, we compare the performance of the EM algorithm and the recently developed DiffeRential Evolution Adaptive Metropolis (DREAM) Markov Chain Monte Carlo (MCMC) algorithm for estimating the BMA weights and variances. Simulation experiments using 48-hour ensemble data of surface temperature and multi-model streamflow forecasts show that both methods produce similar results, and that their performance is unaffected by the length of the training data set. However, MCMC simulation with DREAM is capable of efficiently handling a wide variety of BMA predictive distributions, and provides useful information about the uncertainty associated with the estimated BMA weights and variances
机译:最近已提出贝叶斯模型平均(BMA)作为从数值天气模型进行校准预测集合的统计方法。然而,成功实施BMA需要准确估算集合中各个竞争模式的权重和差异。在他们的精英纸上(Raftery等人。Mon Deather Rev 133:1155-1174,2005)推荐了预期 - 最大化(EM)算法用于BMA模型培训,即使无法保证该算法的全局收敛。在本文中,我们比较EM算法的性能和最近开发的差分演进自适应Metropolis(梦想)Markov链蒙特卡罗(MCMC)算法估算BMA权重和差异。使用48小时的表面温度和多模型流流量预测的仿真实验表明,两种方法都产生了类似的结果,其性能不受训练数据集的长度影响。然而,具有梦想的MCMC仿真能够有效处理各种BMA预测分布,并提供有关与估计的BMA权重和差异相关的不确定性的有用信息

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