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A fast inverse approach for the quantification of set-theoretical uncertainty

机译:集理论不确定性定量的快速逆方法

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This paper concerns a machine learning approach for the inverse quantification of set-theoretical uncertainty. Inverse uncertainty quantification (e.g., using Bayesian or interval methodologies) is usually obtained following a process where a distance metric between a set of predicted and measured model responses is iteratively minimized. Consequently, the corresponding computational effort is large and usually unpredictable, leading to an intractable situation for real-time applications (e.g., as is commonly encountered in process control problems). To achieve a real-time solution to this inverse problem, machine learning is applied to train a deep neural network, consisting of multilayer auto-encoders and a shallow neural network, by means of a numerically generated data set that captures typical uncertainty in the model parameters. The method is applied to the challenging DLR AIRMOD problem and it is shown that the obtained accuracy is comparable to existing methods in literature, albeit at a fraction of their computational cost.
机译:本文涉及一种用于对集合理论不确定性进行逆量化的机器学习方法。逆不确定性量化(例如,使用贝叶斯方法或区间方法)通常是在过程中获得的,在该过程中,将一组预测和测量的模型响应之间的距离度量迭代式最小化。因此,相应的计算量很大并且通常是不可预测的,从而导致实时应用难以处理(例如,在过程控制问题中经常遇到的情况)。为了实现对这一逆问题的实时解决方案,机器学习被应用于训练深度神经网络,该网络由多层自动编码器和浅层神经网络组成,该过程通过捕获模型中典型不确定性的数值生成数据集来进行参数。该方法被应用于具有挑战性的DLR AIRMOD问题,并且表明所获得的精度与文献中的现有方法相当,尽管其计算成本只是其一小部分。

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