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Forward-Projected Cortical Eigenmodes Provide an Efficient Sensor-Space Representation of Resting-State EEG.

Hyung G Park1

  • 1Department of Population Health, NYU Grossman School of Medicine, New York, USA. parkh15@nyu.edu.

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Summary

We developed a new method to analyze electroencephalography (EEG) data by integrating brain anatomy, improving spatial accuracy and interpretability. This cortex-anchored basis offers better representational efficiency for EEG sensor-space analysis.

Keywords:
Cortical harmonicsEEGForward modelLaplace–BeltramiLeadfield

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Area of Science:

  • Neuroimaging
  • Biomedical Engineering
  • Computational Neuroscience

Background:

  • Standard electroencephalography (EEG) analyses often neglect cortical geometry, hindering the link between scalp patterns and brain anatomy.
  • Comparing EEG patterns across individuals is challenging due to the lack of anatomical encoding in traditional sensor-space methods.

Purpose of the Study:

  • To introduce a novel sensor-space basis dictionary that explicitly integrates cortical geometry for EEG analysis.
  • To improve the anatomical interpretability and cross-participant comparability of EEG data.

Main Methods:

  • Computed Laplace-Beltrami (LB) eigenmodes on a standard cortical template (fsaverage).
  • Mapped LB eigenmodes to sensor space using a lead-field matrix from a boundary-element (BEM) head model, creating cortex-anchored sensor-space harmonics.
  • Assessed representational efficiency and between-condition consistency of the new basis using resting-state EEG data and comparing it with spherical harmonics (SPH), principal components (PCA), and independent components (ICA).

Main Results:

  • The cortex-anchored LB basis demonstrated superior representational efficiency, explaining more variance with fewer modes compared to SPH, PCA, and ICA.
  • The method achieved higher early-K variance explained (e.g., LB 0.54–0.59 vs. SPH 0.42–0.46 vs. PCA 0.07–0.09 for 59-channel eyes-closed data).
  • Mode-wise coefficient consistency between eyes-open and eyes-closed conditions was comparable between the LB basis and SPH.

Conclusions:

  • The proposed cortex-anchored basis provides a geometry-aligned and interpretable representation of sensor-space EEG.
  • This approach offers superior fidelity-complexity trade-offs for low-dimensional EEG analysis.
  • It establishes a principled scaffold for analyzing EEG data with enhanced anatomical relevance.