Table 1.
Description |
Analysis goal |
Key assumption |
|
---|---|---|---|
Method 1 |
S defined by peri-LF-peak; R defined by all data |
Identify a single phase-amplitude coupled network |
One HF network with power proportional to LF phase |
Method 2 |
S defined by peri-LF-peak; R defined by peri-LF-trough |
Identify two networks that alternate according to LF phase. |
Two different HF networks that have power peaks at different LF phases |
Method 3 |
LF activity bias-filters sphered data |
Use (possibly nonstationary) LF waveform shape to identify a HF component. |
Well-defined LF waveform |
Method 4 |
Delay-embedded matrix, S and R defined as in Methods 1 or 2 |
Empirically determine a CFC-related spatiotemporal filter |
Appropriate delay-embedded order |
Method 5 |
Similar to Method 4 but data are taken peri-action potential |
Empirically determine a spatiotemporal LFP filter surrounding action potentials |
Sufficient delay-embedding order; one peri-spike network |
Notes. LF = low frequency; HF = high frequency. All methods make the assumption that the spatiotemporal characteristics of the HF activity are stable over repeated time windows from which covariance matrices are computed.