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Self-adaptive evolving forecast models with incremental PLS space updating for on-line prediction of micro-fluidic chip quality

  • Edwin Lughofer
  • , Robert Pollak
  • , Ciprian Zavoianu
  • , Mahardhika Pratama
  • , Pauline Meyer-Heye
  • , Helmut Zörrer
  • , Christian Eitzinger
  • , Julia Haim
  • , Thomas Radauer

Research output: Contribution to journalArticlepeer-review

Abstract

An important predictive maintenance task in modern production systems is to predict the quality of products in order to be able to intervene at an early stage to avoid faults and waste. Here, we address the prediction of the most important quality criteria in micro-fluidics chips. Due to semi-manual inspection, these quality criteria are typically measured only intermittently. This leads to a high-dimensional batch process modeling problem with the goal of predicting chip quality based on the trends in these process values (time series). We apply time-series based transformation for dimension reduction to the lagged time-series space using of partial least squares (PLS), and combine this with a generalized form of Takagi–Sugeno (TS) fuzzy systems to obtain a non-linear PLS forecast model (termed as PLS-fuzzy). The rule consequent functions are robustly estimated by a weighted regularization scheme based on the idea of the elastic net approach. To address particular system dynamics over time, we propose dynamic updating of the non-linear PLS-fuzzy models using new on-line timeseries data, with the options 1.) adapt and evolve the rule base on the fly, 2.) smoothly down-weight older samples to increase flexibility of the fuzzy models, and 3.) update the PLS space by incrementally adapting the loading vectors, where processing is achieved in a single-pass stream mining manner. We call our method IPLS-GEFS (incremental PLS combined with generalized evolving fuzzy systems). The results show that there is significant non-linearity in the predictive modeling problem, as the non-linear PLS-fuzzy modeling approach significantly outperformed classical PLS for most of the targets (quality criteria). Reliable predictions of flatness quality (with around 10% error) and of RMSE values and transmissions (with around 15% errors) can be achieved with prediction horizons of up to 4 to 5 h into the future.
Original languageEnglish
Pages (from-to)131-151
Number of pages21
JournalEngineering Applications of Artificial Intelligence
Volume68
DOIs
Publication statusPublished - Feb 2018

Fields of science

  • 101 Mathematics
  • 101013 Mathematical logic
  • 101024 Probability theory
  • 102001 Artificial intelligence
  • 102003 Image processing
  • 102019 Machine learning
  • 603109 Logic
  • 202027 Mechatronics

JKU Focus areas

  • Computation in Informatics and Mathematics
  • Mechatronics and Information Processing
  • Nano-, Bio- and Polymer-Systems: From Structure to Function
  • mvControl

    Pollak, R. (Researcher), Richter, R. (Researcher) & Lughofer, E. (PI)

    01.10.201530.09.2018

    Project: Funded researchFFG - Austrian Research Promotion Agency

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