Some recent developments in PLS modeling
By Svante Wold, Johan Trygg, A. Berglund, H. Antti. 2001
559 citations recorded by the source corpus.
Subfields: Analytical Chemistry, Animal Science and Zoology, Spectroscopy
View Paper: https://www.semanticscholar.org/paper/60436f95162c13984aa1765ac1dbba5234f68e87
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Analytical Chemistry
In Animal Science and Zoology
In Spectroscopy
- Douglas B. Kell
- Ned Kock
- Robert Sabatier
- Gary S. Lynn
- R. Joffre
- Thomas Verron
- David Broadhurst
- David S. Wishart
Citations in the corpus
- Some theoretical properties of the O‐PLS method (2004, background): “One of the principal applications of NIR spectroscopy is to determine a linear relationship between a set of calibration data (spectral matrix X) and a set of concentrations or reference values of samples (response matrix Y) [1–3].”
- Lateral Collinearity and Misleading Results in Variance-Based SEM: An Illustration and Recommendations (2012, methodology): “It should be noted, however, that variance-based SEM employs PLS regression or variations of it for the calculation of the weights to be assigned to each indicator in a latent variable (Lohmöller, 1989; Wold et al., 2001).”
- Statistical strategies for avoiding false discoveries in metabolomics and related experiments (2007, background): “…model created can be reduced to the form of yˆ= bX (where, yîs the predicted numerical response, b is the loadings vector if there is a single response variable, and X is the input data vector) (Alsberg et al., 1998; Wold et al., 2001) and many good visualization and statistics tools are available.”
- Estimating the soil clay content and organic matter by means of different calibration methods of vis-NIR diffuse reflectance spectroscopy (2016, unknown): “Further, this approach enables the modelling of several response variables simultaneously, while effectively addressing strongly collinear and noisy predictor variables (Wold et al., 2001).”