A Mathematical Model of Spontaneous Action Potential Based on Stochastics Synaptic Noise Dynamics in Non-Neural Cells
Mathematics 2024
Chitaranjan Mahapatra, Inna Samuilika

We developed a mathematical model to simulate the dynamics of background synaptic noise in non-neuronal cells. By employing the stochastic Ornstein–Uhlenbeck process, we represented excitatory synaptic conductance and integrated it into a whole-cell model to generate spontaneous and evoke cellular electrical activities. This single-cell model encompasses numerous biophysically detailed ion channels, depicted by a set of ordinary differential equations in Hodgkin–Huxley and Markov formalisms. Consequently, this approach effectively induced irregular spontaneous depolarizations (SDs) and spontaneous action potentials (sAPs), resembling electrical activity observed in vitro. The input resistance decreased significantly, while the firing rate of spontaneous action potentials increased. Moreover, alterations in the ability to reach the action potential threshold were observed. Background synaptic activity can modify the input/output characteristics of non-neuronal excitatory cells. Hence, suppressing these baseline activities could aid in identifying new pharmaceutical targets for various clinical diseases.


Atslēgas vārdi
excitable cells; synaptic conductance; stochastics synaptic noise; noise dynamics; action potential; mathematical modeling
DOI
10.3390/math12081149
Hipersaite
https://www.mdpi.com/2227-7390/12/8/1149

Mahapatra, C., Samuilika, I. A Mathematical Model of Spontaneous Action Potential Based on Stochastics Synaptic Noise Dynamics in Non-Neural Cells. Mathematics, 2024, Vol. 12, No. 8, 1.-13.lpp. e-ISSN 2227-7390. Pieejams: doi:10.3390/math12081149

Publikācijas valoda
English (en)
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