2018
DOI: 10.1016/j.jprocont.2018.06.012
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Multi-phase batch process monitoring based on multiway weighted global neighborhood preserving embedding method

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Cited by 22 publications
(14 citation statements)
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“…Although the preprocessing procedure here is similar to the batch and variable hybrid unfolding method, their objectives are totally different 33–35 . In batch and variable hybrid unfolding, the final step is a variable‐wise rearrangement procedure, ie, the normalized matrix X ( I × KJ ) is rearranged to X ( KI × J ).…”
Section: Batch Process Monitoring Based On Mlaementioning
confidence: 99%
“…Although the preprocessing procedure here is similar to the batch and variable hybrid unfolding method, their objectives are totally different 33–35 . In batch and variable hybrid unfolding, the final step is a variable‐wise rearrangement procedure, ie, the normalized matrix X ( I × KJ ) is rearranged to X ( KI × J ).…”
Section: Batch Process Monitoring Based On Mlaementioning
confidence: 99%
“…With the rapid changes of market demands, batch process with small batches, multiple varieties and high value-added products has received extensive attention (Chang et al, 2020;Hui and Zhao, 2018b;Zhang and Zhao, 2019). Typical batch processes may include food processing (Simoglou et al, 2005), injection molding (Jiang et al, 2019), biomedicine production (Zhu et al, 2019), and so forth.…”
Section: Introductionmentioning
confidence: 99%
“…In order to build the process monitoring model via bilinear methods, the data must be converted into a two-way array before modelling. Typical bilinear methods include multiway principal component analysis (MPCA), [11] multiway partial least squares (MPLS), [12] multiway independent component analysis (MICA), [13] multiway weighted global neighbourhood preserving embedding, [14] the related nonlinear, dynamic, multiphase methods, [10,[15][16][17] and online process monitoring methods. [18] In a trilinear method model, the three-way data is dealt directly with tensor decomposition or functional regression, such as kernel tensor locality preserving projections, [19] parallel factor analysis (PARAFAC), [20] three-way decomposition, [21] GTucker2, and functional principal component analysis.…”
Section: Introductionmentioning
confidence: 99%