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Integrated Estimation of Measurement Error with Empirical Process Modeling-A Hierarchical Bayes Approach

机译:经验过程建模与测量误差的集成估计-分层贝叶斯方法

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Advanced empirical process modeling methods such as those used for process monitoring and data reconciliation rely on information about the nature of noise in the measured variables. Because this likelihood information is often unavailable for many practical problems,approaches based on repeated measurements or process constraints have been developed for their estimation. Such approaches are limited by data availability and often lack theoretical rigor. In this article,a novel Bayesian approach is proposed to tackle this problem. Uncertainty about the error variances is incorporated in the Bayesian framework by setting noninformative priors for the noise variances. This general strategy is used to modify the Sampling-based Bayesian Latent Variable Regression (Chen et al.,J Chemom.,2007) approach,to make it more robust to inaccurate information about the likelihood functions. Different noninformative priors for the noise variables are discussed and unified in this work. The benefits of this new approach are illustrated via several case studies.
机译:先进的经验过程建模方法(例如用于过程监视和数据协调的方法)依赖于有关测量变量中噪声性质的信息。由于这种可能性信息通常对于许多实际问题是不可用的,因此已经开发了基于重复测量或过程约束的方法进行估计。这种方法受到数据可用性的限制,并且通常缺乏理论上的严格性。在本文中,提出了一种新颖的贝叶斯方法来解决此问题。通过设置噪声方差的非信息先验,将误差方差的不确定性纳入贝叶斯框架。该通用策略用于修改基于采样的贝叶斯潜在变量回归(Chen等人,J Chemom。,2007)方法,以使其更可靠地获得关于似然函数的信息。在这项工作中,对噪声变量的不同非先验先验进行了讨论和统一。通过一些案例研究说明了这种新方法的好处。

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