Abstract
Transmission of stimulus-locked responses is studied in a model that shares basic features with stimulated neuronal rhythms: In two phase oscillators with bistable coupling and noise one oscillator is stimulated. The model presents a mechanism which causes a response clustering, i.e. a switching between two different responses across trials, without extinction of the averaged response (calculated over all trials). Transmission times are determined for all trials as well as for the two clusters separately with standard averaged responses. Transmission times calculated in this standard way correspond to the phase difference in the different stable synchronized states (when calculated for the two clusters separately) or their weighted superposition (when calculated over all trials). The standard method does not detect the time elapsing during the transmission of the stimulus' action. The consequences for the analysis of evoked responses are severe.
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