Loading…

Analysis of multiblock datasets using ComDim: Overview and extension to the analysis of (K + 1) datasets

ComDim analysis was designed to assess the relationships between individuals and variables within a multiblock setting where several variables, organized in blocks, are measured on the same individuals. An overview of this method is presented together with some of its properties. Furthermore, we dis...

Full description

Saved in:
Bibliographic Details
Published in:Journal of chemometrics 2016-08, Vol.30 (8), p.420-429
Main Authors: El Ghaziri, Angélina, Cariou, Véronique, Rutledge, Douglas N., Qannari, El Mostafa
Format: Article
Language:English
Subjects:
Citations: Items that this one cites
Items that cite this one
Online Access:Get full text
Tags: Add Tag
No Tags, Be the first to tag this record!
Description
Summary:ComDim analysis was designed to assess the relationships between individuals and variables within a multiblock setting where several variables, organized in blocks, are measured on the same individuals. An overview of this method is presented together with some of its properties. Furthermore, we discuss a new extension of the method of analysis to the case of (K+1) datasets. More precisely, the aim is to explore the relationships between a response dataset and K other datasets. An illustration of this latter strategy of analysis on the basis of a case study involving Time Domain ‐ Nuclear Magnetic Resonance data is outlined and the outcomes are compared with those of Multiblock Partial Least Squares regression. An overview of ComDim analysis is presented together with some of its properties. Furthermore, a new extension of this method to the case of K+1 datasets is discussed. More precisely, the aim is to explore the relationships between a response dataset and K other datasets. An illustration of this latter strategy of analysis on the basis of Time Domain ‐ Nuclear Magnetic Resonance data is outlined and the outcomes are compared to those of Multiblock PLS regression.
ISSN:0886-9383
1099-128X
DOI:10.1002/cem.2810