4.3 Review

Unpacking Transient Event Dynamics in Electrophysiological Power Spectra

Journal

BRAIN TOPOGRAPHY
Volume 32, Issue 6, Pages 1020-1034

Publisher

SPRINGER
DOI: 10.1007/s10548-019-00745-5

Keywords

Electrophysiology; Spectrum; Dynamics; Bursting; Hidden Markov model

Funding

  1. NIHR Oxford Health Biomedical Research Centre
  2. Wellcome Trust Strategic Award [098369/Z/12/Z]
  3. Wellcome Investigator Awards [106183/Z/14/Z, 104571/Z/14/Z]
  4. James S. McDonnell Foundation Understanding Human Cognition Collaborative Award [220020448]
  5. Wellcome Trust [203139/Z/16/Z]
  6. UK Quantum Technology Hub for Sensors and Metrology - Engineering and Physical Sciences Research Council (EPSRC) [EP/M013294/1]
  7. Oxford Nottingham Biomedical Imaging Centre for Doctoral Training Centre [EPSRC/MRC - EP/L016052/1]
  8. Wellcome Trust [106183/Z/14/Z, 104571/Z/14/Z] Funding Source: Wellcome Trust
  9. EPSRC [EP/M013294/1] Funding Source: UKRI
  10. MRC [MR/L023784/2] Funding Source: UKRI

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Electrophysiological recordings of neuronal activity show spontaneous and task-dependent changes in their frequency-domain power spectra. These changes are conventionally interpreted as modulations in the amplitude of underlying oscillations. However, this overlooks the possibility of underlying transient spectral 'bursts' or events whose dynamics can map to changes in trial-average spectral power in numerous ways. Under this emerging perspective, a key challenge is to perform burst detection, i.e. to characterise single-trial transient spectral events, in a principled manner. Here, we describe how transient spectral events can be operationalised and estimated using Hidden Markov Models (HMMs). The HMM overcomes a number of the limitations of the standard amplitude-thresholding approach to burst detection; in that it is able to concurrently detect different types of bursts, each with distinct spectral content, without the need to predefine frequency bands of interest, and does so with less dependence on a priori threshold specification. We describe how the HMM can be used for burst detection and illustrate its benefits on simulated data. Finally, we apply this method to empirical data to detect multiple burst types in a task-MEG dataset, and illustrate how we can compute burst metrics, such as the task-evoked timecourse of burst duration.

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