Phase Locking Value (Lachaux, Rodriguez, Martinerie & Varela 1999) between every channel pair. More...
#include "../connectivity_global.h"#include "abstractmetric.h"#include "../connectivitysettings.h"#include <QSharedPointer>#include <QMutex>#include <Eigen/Core>

Go to the source code of this file.
Classes | |
| class | CONNECTIVITYLIB::PhaseLockingValue |
| Phase Locking Value estimator (Lachaux et al. 1999); amplitude-independent phase coupling, sensitive to zero-lag. More... | |
Namespaces | |
| namespace | CONNECTIVITYLIB |
| Functional connectivity metrics (coherence, PLV, cross-correlation, etc.). | |
Phase Locking Value (Lachaux, Rodriguez, Martinerie & Varela 1999) between every channel pair.
SPDX-License-Identifier: BSD-3-Clause Copyright (c) 2018-2026 MNE-CPP Authors
The Phase Locking Value is the resultant length of the unit-modulus cross-spectrum sample distribution,
PLV_{xy}(f) = | E[ S_{xy}(f) / |S_{xy}(f)| ] |
with output in [0, 1]: 1 means the instantaneous phase difference phi_x(f) - phi_y(f) is constant across trials (perfect inter-trial phase locking at frequency f) and 0 means the phase differences are uniformly distributed on the unit circle. Lachaux et al. (Human Brain Mapping, 1999) introduced PLV to detect transient phase coupling between visual-cortex sites in single-trial intracranial recordings without the amplitude bias that affects coherence-based measures.
Unlike imaginary coherence and the PLI family, PLV does not project out the zero-lag component of the phase distribution: it is therefore sensitive to genuine instantaneous coupling but cannot distinguish it from common-reference / volume-conduction mixing. PLV is the right choice for source-space analyses (where volume conduction is largely absorbed into the inverse operator) and for paradigms in which zero-lag locking is a hypothesis of interest; in sensor-space EEG/MEG it should be reported alongside ImagCoherence or WeightedPhaseLagIndex.
Definition in file phaselockingvalue.h.