Multiblock variable influence on orthogonal projections (MB-VIOP) for enhanced interpretation of total, global, local and unique variations in OnPLS models

01/17/2020
by   B. Galindo-Prieto, et al.
0

A method for variable selection in multiblock analysis, called multiblock variable influence on orthogonal projections (i.e., Multiblock-VIOP or MB-VIOP) is explained in this paper. Multiblock-VIOP is a model based variable selection method that uses the data matrices, the scores and the normalized loadings of an OnPLS model in order to sort the input variables of a large number of data matrices according to their importance for both simplification and interpretation of the total OnPLS model, and also of the unique, local and global model components separately. The previously published OnPLS algorithm finds the relationships among multiple data matrices (blocks) by calculating latent variables; however, a method for improving the interpretation of these latent variables by assessing the importance of the input variables was missing. In this paper, we provide evidence for the usefulness, the efficiency and the reliability of MB-VIOP for the abovementioned purposes by means of three examples, (i) a synthetic four-block dataset, (ii) a real three-block omics dataset related to plant sciences, and (iii) a real six-block dataset related to the food industry.

READ FULL TEXT

page 6

page 9

page 10

page 11

page 16

page 27

page 31

page 34

research
01/22/2018

A tractable Multi-Partitions Clustering

In the framework of model-based clustering, a model allowing several lat...
research
04/28/2022

A robust Bayesian analysis of variable selection under prior ignorance

We propose a cautious Bayesian variable selection routine by investigati...
research
03/06/2023

Bayesian Adaptive Selection of Variables for Function-on-Scalar Regression Models

Considering the field of functional data analysis, we developed a new Ba...
research
10/29/2016

A general multiblock method for structured variable selection

Regularised canonical correlation analysis was recently extended to more...
research
04/27/2018

Sequential Optimization in Locally Important Dimensions

Optimizing a black-box function is challenging when the underlying funct...

Please sign up or login with your details

Forgot password? Click here to reset