2018
DOI: 10.1016/j.bspc.2017.11.004
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Automatic identification of eye movements using the largest lyapunov exponent

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Cited by 14 publications
(9 citation statements)
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“…It is thus suggested to use broader categories of oculometrics as biomarkers, since they may convey complementary psychophysiological information. Further to the combinatorial features mentioned earlier, an informative class of features are nonlinear features [40,[253][254][255][256][257][258]. The interpretation of nonlinear features, however, may not be as easy as coarse-grained features such as the frequency of saccades.…”
Section: Future Perspectivementioning
confidence: 99%
“…It is thus suggested to use broader categories of oculometrics as biomarkers, since they may convey complementary psychophysiological information. Further to the combinatorial features mentioned earlier, an informative class of features are nonlinear features [40,[253][254][255][256][257][258]. The interpretation of nonlinear features, however, may not be as easy as coarse-grained features such as the frequency of saccades.…”
Section: Future Perspectivementioning
confidence: 99%
“…A positive lambda expresses sensitive dependence on initial conditions for a dynamical system. A positive lambda presents the average rate over the whole attractor, at which two nearby trajectories become exponentially separate with time evolution ( 38 ). A practical numerical technique for calculating lambda is the method developed by Rosenstein et al ( 39 ), which works well with small datasets and is robust to changes in the embedding dimension, reconstruction delay, and noise level ( 40 ).…”
Section: Methodsmentioning
confidence: 99%
“…A positive lambda expresses sensitive dependence on initial conditions for a dynamical system. A positive lambda presents the average rate over the whole attractor, at which two nearby trajectories become exponentially separate with time evolution [29]. A practical numerical technique for calculating lambda is the method developed by Rosenstein et al [30], which works well with small datasets and is robust to changes in the embedding dimension, reconstruction delay, and noise level [31].…”
Section: Largest Lyapunov Exponentmentioning
confidence: 99%
“…Lambda can be estimated using the matrix X of the reconstructed state space as in [29]. A spatialdependent value of lambda, λ 1 (k), where k the target voxel and T the distance between voxels in the state space, can be estimated as:…”
Section: Largest Lyapunov Exponentmentioning
confidence: 99%