Journal
NEUROIMAGE
Volume 247, Issue -, Pages -Publisher
ACADEMIC PRESS INC ELSEVIER SCIENCE
DOI: 10.1016/j.neuroimage.2021.118809
Keywords
EEG; MEG; LFP; Oscillations; Source separation; GED; Eigendecomposition; Components analysis; Covariance matrix
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This paper presents a theoretical and practical introduction to Generalized Eigendecomposition (GED), which is used for dimension reduction and source separation in multichannel signal processing. GED is fast and easy to compute, performs well in simulated and real data, and is easily adaptable to a variety of specific research goals.
The goal of this paper is to present a theoretical and practical introduction to generalized eigendecomposition (GED), which is a robust and flexible framework used for dimension reduction and source separation in multichannel signal processing. In cognitive electrophysiology, GED is used to create spatial filters that maximize a researcher-specified contrast. For example, one may wish to exploit an assumption that different sources have different frequency content, or that sources vary in magnitude across experimental conditions. GED is fast and easy to compute, performs well in simulated and real data, and is easily adaptable to a variety of specific research goals. This paper introduces GED in a way that ties together myriad individual publications and applications of GED in electrophysiology, and provides sample MATLAB and Python code that can be tested and adapted. Practical considerations and issues that often arise in applications are discussed.
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