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Abstract
This paper introduces the group-wise partial least squares (GPLS) regression. GPLS is a new sparse PLS technique where the sparsity structure is defined in terms of groups of correlated variables, similarly to what is done in the related group-wise principal component analysis. These groups are found in correlation maps derived from the data to be analyzed. GPLS is especially useful for exploratory data analysis, because suitable values for its metaparameters can be inferred upon visualization of the correlation maps. Following this approach, we show GPLS solves an inherent problem of sparse PLS: its tendency to confound the data structure because of setting its metaparameters using standard approaches for optimizing prediction, like cross-validation. Results are shown for both simulated and experimental data.
Original language | English |
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Article number | e2964 |
Journal | Journal of Chemometrics |
Volume | 32 |
Issue number | 3 |
Early online date | 1 Dec 2017 |
DOIs | |
Publication status | Published - Mar 2018 |
Keywords
- Exploratory data analysis
- Group-wise principal component analysis
- Partial least squares
- Sparse partial least squares
- Sparsity
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Dive into the research topics of 'Group-wise partial least square regression'. Together they form a unique fingerprint.Projects
- 1 Finished
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INFECT: Improving Outcome of Necrotizing Fasciitis: Elucidation of Complex Host and Pathogen Signatures that Dictate Severity of Tissue Infection
1/01/13 → 30/06/18
Project: EU research project