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1.
Clin Neurophysiol ; 118(6): 1377-86, 2007 Jun.
Article in English | MEDLINE | ID: mdl-17398153

ABSTRACT

OBJECTIVE: To introduce a sound synthesis tool for human EEG rhythms that is applicable in real time. METHODS: We design an event-based sonification which suppresses irregular background and highlights normal and pathologic rhythmic activity. RESULTS: We generated sound examples with rhythms from well-known epileptic disorders and find stereotyped rhythmic auditory objects in single channel and stereo display from generalized spike-wave runs. For interictal activity, we were able to separate focal rhythms from background activity and thus enable the listener to perceive its frequency, duration, and intensity while monitoring. CONCLUSIONS: The proposed event-based sonification allows quick detection and identification of different types of rhythmic EEE events in real time and can thus be used to complement visual displays in monitoring and EEG feedback tasks. SIGNIFICANCE: The significance of the work lies in the fact that it can be implemented for on-line monitoring of clinical EEG and for EEG feedback applications where continuous screen watching can be substituted or improved by the auditory information stream.


Subject(s)
Brain Mapping , Cerebral Cortex/physiopathology , Electroencephalography , Epilepsy/physiopathology , Electroencephalography/statistics & numerical data , Epilepsy/pathology , Humans , Monitoring, Physiologic/methods , Signal Processing, Computer-Assisted , Time Factors
2.
Phys Rev E Stat Nonlin Soft Matter Phys ; 71(4 Pt 2): 046116, 2005 Apr.
Article in English | MEDLINE | ID: mdl-15903735

ABSTRACT

We propose a method based on the equal-time correlation matrix as a sensitive detector for phase-shape correlations in multivariate data sets. The key point of the method is that changes of the degree of synchronization between time series provoke level repulsions between eigenstates at both edges of the spectrum of the correlation matrix. Consequently, detailed information about the correlation structure of the multivariate data set is imprinted into the dynamics of the eigenvalues and into the structure of the corresponding eigenvectors. The performance of the technique is demonstrated by application to N(f)-tori, autoregressive models, and coupled chaotic systems. The high sensitivity, the comparatively small computational effort, and the excellent time resolution of the method recommend it for application to the analysis of complex, spatially extended, nonstationary systems.

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