A frequency‐localized recursive partial least squares ensemble for soft sensing. (25th January 2018)
- Record Type:
- Journal Article
- Title:
- A frequency‐localized recursive partial least squares ensemble for soft sensing. (25th January 2018)
- Main Title:
- A frequency‐localized recursive partial least squares ensemble for soft sensing
- Authors:
- Poerio, Dominic V.
Brown, Steven D. - Abstract:
- Abstract: We report the use of a frequency‐localized adaptive soft sensor ensemble using the wavelet coefficients of the responses from the physical sensors. The proposed method is based on building recursive, partial least squares soft sensor models on each of the wavelet coefficient matrices representing different frequency content of the signals from the physical sensors, combining the predictions from these models via static weights determined from an inverse‐variance weighting approach, and recursively adapting each of the soft sensor models in the ensemble when new data are received. Wavelet‐induced boundary effects are handled by using the undecimated wavelet transform with the Haar wavelet, an approach that is not subject to wavelet boundary effects that would otherwise arise on the most recent sensor data. An additional advantage of the undecimated wavelet transform is that the wavelet function is defined for a signal of arbitrary length, thus avoiding the need to either trim or pad the training signals to dyadic length, which is required with the basic discrete wavelet transform. The new method is tested against a standard recursive partial least squares soft sensor on 3 soft‐sensing applications from 2 real industrial processes. For the datasets we examined, we show that results from the new method appear to be statistically superior to those from a soft sensor based only on a recursive partial least squares model with additional advantages arising from theAbstract: We report the use of a frequency‐localized adaptive soft sensor ensemble using the wavelet coefficients of the responses from the physical sensors. The proposed method is based on building recursive, partial least squares soft sensor models on each of the wavelet coefficient matrices representing different frequency content of the signals from the physical sensors, combining the predictions from these models via static weights determined from an inverse‐variance weighting approach, and recursively adapting each of the soft sensor models in the ensemble when new data are received. Wavelet‐induced boundary effects are handled by using the undecimated wavelet transform with the Haar wavelet, an approach that is not subject to wavelet boundary effects that would otherwise arise on the most recent sensor data. An additional advantage of the undecimated wavelet transform is that the wavelet function is defined for a signal of arbitrary length, thus avoiding the need to either trim or pad the training signals to dyadic length, which is required with the basic discrete wavelet transform. The new method is tested against a standard recursive partial least squares soft sensor on 3 soft‐sensing applications from 2 real industrial processes. For the datasets we examined, we show that results from the new method appear to be statistically superior to those from a soft sensor based only on a recursive partial least squares model with additional advantages arising from the ability to examine performance of each localized soft sensor in the ensemble. Abstract : Frequency‐localization of physical sensor responses via wavelet decomposition for soft sensing of chemical processes is explored. The adaptive soft sensor is constructed by independently modeling the wavelet coefficients (which contain different frequency content of the physical sensors) via a stacked ensemble of recursive partial least squares models. The proposed method appears to yield statistically superior results to a standard recursive partial least squares soft sensor on 3 online prediction/predictive control test applications. … (more)
- Is Part Of:
- Journal of chemometrics. Volume 32:Number 5(2018)
- Journal:
- Journal of chemometrics
- Issue:
- Volume 32:Number 5(2018)
- Issue Display:
- Volume 32, Issue 5 (2018)
- Year:
- 2018
- Volume:
- 32
- Issue:
- 5
- Issue Sort Value:
- 2018-0032-0005-0000
- Page Start:
- n/a
- Page End:
- n/a
- Publication Date:
- 2018-01-25
- Subjects:
- online prediction -- process analysis -- wavelet analysis -- recursive partial least squares -- soft sensor
Chemistry -- Mathematics -- Periodicals
Chemistry -- Statistical methods -- Periodicals
542.85 - Journal URLs:
- http://onlinelibrary.wiley.com/ ↗
- DOI:
- 10.1002/cem.2999 ↗
- Languages:
- English
- ISSNs:
- 0886-9383
- Deposit Type:
- Legaldeposit
- View Content:
- Available online (eLD content is only available in our Reading Rooms) ↗
- Physical Locations:
- British Library DSC - 4957.380000
British Library DSC - BLDSS-3PM
British Library HMNTS - ELD Digital store - Ingest File:
- 6764.xml