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首页> 外文期刊>IEEE transactions on industrial informatics >Probabilistic Weighted Copula Regression Model With Adaptive Sample Selection Strategy for Complex Industrial Processes
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Probabilistic Weighted Copula Regression Model With Adaptive Sample Selection Strategy for Complex Industrial Processes

机译:具有复杂工业过程的自适应样本选择策略的概率加权Copula回归模型

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摘要

With complicated structures and complex physicochemical reactions, most industrial processes are intrinsically characterized by high dimensionality, nonlinearity, non-Gaussianity, and self-correlation. In this article, a novel probabilistic generative model, called weighted copula regression (WCR), is developed for complex processes. This method employs a probabilistic graphical tool (vine copula) to flexibly handle the underlying patterns via the factorization of complex dependence structures into multiple bivariate copulas. Monte Carlo estimation is incorporated for establishing a fast and reliable computing framework. To avoid overinterpretation of the industrial data, an adaptive sample selection strategy is proposed to explore the underlying distribution of the sample space and to select the most "informative" samples. By considering the copula weights that carry crucial information on the local data, the probabilistic WCR method can provide fast point estimate with prediction uncertainty for every predicted sample. The proposed WCR method is compared with six state-of-the-art methods, and the efficiency is validated using a numerical example and the ethylene cracking furnace process.
机译:具有复杂的结构和复杂的物理化学反应,大多数工业过程本质上以高维度,非线性,非高斯和自相关性为特征。在本文中,开发了一种新颖的概率生成模型,称为加权Copula回归(WCR),用于复杂的过程。该方法采用概率图形工具(藤蔓),通过将复杂依赖性结构的分解为多个二抗体共组合来灵活地处理底层图案。蒙特卡罗估计是建立快速可靠的计算框架的估计。为避免对工业数据的过度解释,提出了一种自适应样本选择策略来探讨样本空间的底层分布,并选择最“信息性”样本。通过考虑携带关于本地数据的关键信息的Copula权重,概率的WCR方法可以提供与每个预测样本的预测不确定性的快速点估计。将所提出的WCR方法与六种最先进的方法进行比较,使用数值例和乙烯裂化炉方法进行验证效率。

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