A mathematical description of the refractoriness period in neuronal diffusion modeling is given and its moments are explicitly obtained in a form that is suitable for quantitative evaluations. Then, for the Wiener, Ornstein-Uhlenbeck and Feller neuronal models, an analysis of the features exhibited by the mean and variance of the first passage time and of refractoriness period is performed.

Towards dead time inclusion in neuronal modeling / Buonocore, Aniello; G., Esposito; V., Giorno; C., Valerio. - In: SCIENTIAE MATHEMATICAE JAPONICAE. - ISSN 1346-0862. - STAMPA. - 58:2(2003), pp. 323-334.

Towards dead time inclusion in neuronal modeling

BUONOCORE, ANIELLO;
2003

Abstract

A mathematical description of the refractoriness period in neuronal diffusion modeling is given and its moments are explicitly obtained in a form that is suitable for quantitative evaluations. Then, for the Wiener, Ornstein-Uhlenbeck and Feller neuronal models, an analysis of the features exhibited by the mean and variance of the first passage time and of refractoriness period is performed.
2003
Towards dead time inclusion in neuronal modeling / Buonocore, Aniello; G., Esposito; V., Giorno; C., Valerio. - In: SCIENTIAE MATHEMATICAE JAPONICAE. - ISSN 1346-0862. - STAMPA. - 58:2(2003), pp. 323-334.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11588/130942
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