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Recursive N-Way Partial Least Squares for Brain-Computer Interface
by
Eliseyev, Andrey
, Aksenova, Tetiana
in
Algorithms
/ Animals
/ Biology
/ Brain
/ Brain research
/ Brain-Computer Interfaces
/ Calibration
/ Computer applications
/ Computer Science
/ Decoding
/ Dependent variables
/ Discriminant analysis
/ Economic models
/ Engineering
/ Experiments
/ Haplorhini - physiology
/ Human-computer interface
/ Humans
/ Implants
/ Laboratories
/ Least squares method
/ Least-Squares Analysis
/ Mathematical models
/ Mathematics
/ Process controls
/ Regression coefficients
/ Signal processing
/ Tensors
2013
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Recursive N-Way Partial Least Squares for Brain-Computer Interface
by
Eliseyev, Andrey
, Aksenova, Tetiana
in
Algorithms
/ Animals
/ Biology
/ Brain
/ Brain research
/ Brain-Computer Interfaces
/ Calibration
/ Computer applications
/ Computer Science
/ Decoding
/ Dependent variables
/ Discriminant analysis
/ Economic models
/ Engineering
/ Experiments
/ Haplorhini - physiology
/ Human-computer interface
/ Humans
/ Implants
/ Laboratories
/ Least squares method
/ Least-Squares Analysis
/ Mathematical models
/ Mathematics
/ Process controls
/ Regression coefficients
/ Signal processing
/ Tensors
2013
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Do you wish to request the book?
Recursive N-Way Partial Least Squares for Brain-Computer Interface
by
Eliseyev, Andrey
, Aksenova, Tetiana
in
Algorithms
/ Animals
/ Biology
/ Brain
/ Brain research
/ Brain-Computer Interfaces
/ Calibration
/ Computer applications
/ Computer Science
/ Decoding
/ Dependent variables
/ Discriminant analysis
/ Economic models
/ Engineering
/ Experiments
/ Haplorhini - physiology
/ Human-computer interface
/ Humans
/ Implants
/ Laboratories
/ Least squares method
/ Least-Squares Analysis
/ Mathematical models
/ Mathematics
/ Process controls
/ Regression coefficients
/ Signal processing
/ Tensors
2013
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Recursive N-Way Partial Least Squares for Brain-Computer Interface
Journal Article
Recursive N-Way Partial Least Squares for Brain-Computer Interface
2013
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Overview
In the article tensor-input/tensor-output blockwise Recursive N-way Partial Least Squares (RNPLS) regression is considered. It combines the multi-way tensors decomposition with a consecutive calculation scheme and allows blockwise treatment of tensor data arrays with huge dimensions, as well as the adaptive modeling of time-dependent processes with tensor variables. In the article the numerical study of the algorithm is undertaken. The RNPLS algorithm demonstrates fast and stable convergence of regression coefficients. Applied to Brain Computer Interface system calibration, the algorithm provides an efficient adjustment of the decoding model. Combining the online adaptation with easy interpretation of results, the method can be effectively applied in a variety of multi-modal neural activity flow modeling tasks.
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