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New Bayesian inference method using two steps of Markov chain Monte Carlo and its application to shock tube experiment data of Furan oxidation

机译:马尔可夫链蒙特卡罗两步法的新贝叶斯推理方法及其在呋喃氧化反应激波实验数据中的应用

摘要

A new Bayesian inference method has been developed and applied to Furan shock tube experimental data for efficient statistical inferences of the Arrhenius parameters of two OH radical consumption reactions. The collected experimental data, which consist of time series signals of OH radical concentrations of 14 shock tube experiments, may require several days for MCMC computations even with the support of a fast surrogate of the combustion simulation model, while the new method reduces it to several hours by splitting the process into two steps of MCMC: the first inference of rate constants and the second inference of the Arrhenius parameters. Each step has low dimensional parameter spaces and the second step does not need the executions of the combustion simulation. Furthermore, the new approach has more flexibility in choosing the ranges of the inference parameters, and the higher speed and flexibility enable the more accurate inferences and the analyses of the propagation of errors in the measured temperatures and the alignment of the experimental time to the inference results.
机译:已经开发了一种新的贝叶斯推断方法,并将其应用于呋喃激波管实验数据,以便对两个OH自由基消耗反应的Arrhenius参数进行有效的统计推断。所收集的实验数据由14个激波管实验的OH自由基浓度的时间序列信号组成,即使在燃烧模拟模型的快速替代的支持下,MCMC计算也可能需要几天的时间,而新方法将其简化为几个通过将过程分为MCMC的两个步骤来花费数小时:第一个推断速率常数,第二个推断Arrhenius参数。每个步骤都具有低维参数空间,第二步不需要执行燃烧模拟。此外,新方法在选择推理参数的范围方面具有更大的灵活性,并且更高的速度和灵活性使推理更准确,并且可以分析测量温度中的误差传播以及将实验时间与推理对齐结果。

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