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A Machine Learning Framework for the Quantification of the Uncertainties Associated with Ab-Initio Based Modeling of Non-Equilibrium Flows

机译:一种基于从头算的非平衡流建模不确定性量化的机器学习框架

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In this paper we presented a preliminary framework for quantifying the uncertainties in the ab-initio models predictions of non-equilibrium kinetic processes. The accuracy in estimating quantities at a flow macroscopic level has assumed to be mainly influenced by the fidelity of the PESs in capturing the interaction dynamics between particles, and by the legitimacy of the kinetic reduced order model in assuming local equilibrium between the quantum states. In order to model the former source of uncertainty, a Bayesian extension of the Permutation Invariant Polynomials Neural Networks has been developed, and stochastic PESs have been constructed. For improving and generalizing the grouping strategy at the base of coarse- grained models, instead, a diatomic potential based approach assisted by network analysis has been presented. Finally, the authors recommend the adoption of the level energy distance from the J-dcpcndent centrifugal barrier as guiding quantity for binning the high energy rovibrational levels, including the quasi-bound ones.
机译:在本文中,我们提出了一个初步的框架,用于量化从头开始的非平衡动力学过程模型中的不确定性。假定在宏观层面上估计流量的准确性主要受PES在捕获颗粒之间相互作用动力学时的保真度以及动力学假定的量子态之间的局部平衡时动力学降阶模型的合法性影响。为了建模以前的不确定性来源,已开发了排列不变多项式神经网络的贝叶斯扩展,并已构建了随机PES。为了在粗粒度模型的基础上改进和归纳分组策略,取而代之的是,提出了一种基于双原子势能的网络分析方法。最后,作者建议采用距J-dcpcndent离心势垒的能级距离作为指导量,以对包括准约束能级的高能振动级进行分档。

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