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20122022
most citedActivation process in excitable systems with multiple noise sources: One and two interacting units

48 citations · 239 across the 11 of their papers we have counts for

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6 papers · 1 filter

nlin.CD2017★ 7 cited

Mean-field dynamics of a population of stochastic map neurons

Igor Franovic, Oleg V. Maslennikov, Iva Bacic +1

We analyze the emergent regimes and the stimulus-response relationship of a population of noisy map neurons by means of a mean-field model, derived within the framework of cumulant…

nlin.CD2015★ 14 cited

Mean-field dynamics of a random neural network with noise

Vladimir Klinshov, Igor Franovic

We consider a network of randomly coupled rate-based neurons influenced by external and internal noise. We derive a second-order stochastic mean-field model for the network dynamic…

nlin.CD2015★ 48 cited

Activation process in excitable systems with multiple noise sources: One and two interacting units

Igor Franović, Kristina Todorović, Matjaz Perc +2

We consider the coaction of two distinct noise sources on the activation process of a single and two interacting excitable units, which are mathematically described by the Fitzhugh…

nlin.CD2015★ 35 cited

Activation process in excitable systems with multiple noise sources: Large number of units

Igor Franović, Matjaz Perc, Kristina Todorović +2

We study the activation process in large assemblies of type II excitable units whose dynamics is influenced by two independent noise terms. The mean-field approach is applied to ex…

nlin.CD2014★ 9 cited

Persistence and failure of mean-field approximations adapted to a class of systems of delay-coupled excitable units

I. Franovic, K. Todorovic, N. Vasovic +1

We consider the approximations behind the typical mean-field model derived for a class of systems made up of type II excitable units influenced by noise and coupling delays. The fo…

nlin.CD2012★ 18 cited

Mean field approximation of two coupled populations of excitable units

I. Franovic, K. Todorovic, N. Vasovic +1

The analysis on stability and bifurcations in the macroscopic dynamics exhibited by the system of two coupled large populations comprised of stochastic excitable units each is…