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Partial least squares regression with multiple domains

Bianca Mikulasek, Valeria Fonseca Díaz, David Gabauer, Christoph Herwig, Ramin Nikzad‐Langerodi

2023Journal of Chemometrics13 citationsDOI

Abstract

Abstract This paper introduces the multiple domain‐invariant partial least squares (mdi‐PLS) method, which generalizes the recently introduced domain‐invariant partial least squares method (di‐PLS). In contrast to di‐PLS which solely allows transferring of knowledge from a single source to a single target domain, the proposed approach enables the incorporation of data from an arbitrary number of domains. Additionally, mdi‐PLS offers a high level of flexibility by accepting labeled (supervised) and unlabeled (unsupervised) data to cope with dataset shifts. We demonstrate the application of the mdi‐PLS method on a simulated and one real‐world dataset. Our results show a clear outperformance of both PLS and di‐PLS when data from multiple related domains are available for training multivariate calibration models underpinning the benefit of mdi‐PLS.

Topics & Concepts

Partial least squares regressionMultivariate statisticsArtificial intelligenceComputer scienceInvariant (physics)RegressionPattern recognition (psychology)Domain (mathematical analysis)MathematicsStatisticsMachine learningMathematical analysisMathematical physicsDomain Adaptation and Few-Shot LearningSpectroscopy and Chemometric AnalysesMolecular Biology Techniques and Applications
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