Mathematical Modeling of Working Memory in the Presence of Random Disturbance using Neural Field Equations

In this paper, we describe a neural field model which explains how a population of cortical neurons may encode in its firing pattern simultaneously the nature and time of sequential stimulus events. Moreover, we investigate how noise-induced perturbations may affect the coding process. This is obtai...

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Veröffentlicht in:EPJ Web of conferences 2021-01, Vol.248, p.1021
Hauptverfasser: Lima, Pedro M., Erlhagen, Wolfram, Kulikov, Gennady Yu, Kulikova, Maria V.
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Sprache:eng
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Zusammenfassung:In this paper, we describe a neural field model which explains how a population of cortical neurons may encode in its firing pattern simultaneously the nature and time of sequential stimulus events. Moreover, we investigate how noise-induced perturbations may affect the coding process. This is obtained by means of a two-dimensional neural field equation, where one dimension represents the nature of the event (for example, the color of a light signal) and the other represents the moment when the signal has occurred. The additive noise is represented by a Q-Wiener process. Some numerical experiments reported are carried out using a computational algorithm for two-dimensional stochastic neural field equations.
ISSN:2100-014X
2101-6275
2100-014X
DOI:10.1051/epjconf/202124801021