Topographic component (Parallel Factor) analysis of multichannel evoked potentials: Practical issues in trilinear spatiotemporal decomposition
- 1 June 1991
- journal article
- Published by Springer Nature in Brain Topography
- Vol. 3 (4) , 407-423
- https://doi.org/10.1007/bf01129000
Abstract
We describe a substantive application of the trilinear topographic components /parallel factors model (TC/PARAFAC, due to Möcks/Harshman) to the decomposition of multichannel evoked potentials (MEP's). We provide practical guidelines and procedures for applying PARAFAC methodology to MEP decomposition. Specifically, we apply techniques of data preprocessing, orthogonality constraints, and validation of solutions in a complete TC analysis, for the first time using actual MEP data. The TC model is shown to be superior to the traditional bilinear principal components model in terms of data reduction, confirming the advantage of the TC model's added assumptions. The model is then shown to provide a unique spatiotemporal decomposition that is reproducible in different subject groups. The components are shown to be consistent with spatial/temporal features evident in the data, except for an artificial component resulting from latency jitter. Subject scores on this component are shown to reflect peak latencies in the data, suggesting a new aspect to statistical analyses based on subject scores. In general, the results support the conclusion that the TC model is a promising alternative to principal components for data reduction and analysis of MEP's.Keywords
This publication has 14 references indexed in Scilit:
- Electric Fields of the BrainPublished by Oxford University Press (OUP) ,2006
- Topographic components analysis of evoked potentials: parameter estimation and some preliminary resultsPublished by Institute of Electrical and Electronics Engineers (IEEE) ,2002
- Topographic components analysis of evoked potentials: estimation of model parameters and evaluation of parameter uniquenessJournal of Biomedical Engineering, 1990
- Singular Value Decomposition?A general linear model for analysis of multivariate structure in the electroencephalogramBrain Topography, 1990
- Decomposing event-related potentials: A new topographic components modelBiological Psychology, 1988
- Topographic components model for event-related potentials and some biophysical considerationsIEEE Transactions on Biomedical Engineering, 1988
- Principal component analysis of event-related potentials: A note on misallocation of varianceElectroencephalography and Clinical Neurophysiology/Evoked Potentials Section, 1986
- The Influence of Latency Jitter in Principal Component Analysis of Event‐Related PotentialsPsychophysiology, 1986
- EVOKED POTENTIALS: PRINCIPAL COMPONENTS AND VARIMAX ANALYSISPublished by Elsevier ,1976
- Analysis of individual differences in multidimensional scaling via an n-way generalization of “Eckart-Young” decompositionPsychometrika, 1970