A neuron inspired model for the time constant of dynamical systems
S.H. Sabzpoushana, A. Ghajarjazyb, M. Nadjafikhahc

TL;DR
This paper introduces a neuron-inspired mathematical model for the time constant of dynamical systems, allowing for response morphology adjustments through parameter tuning.
Contribution
It presents a novel analytical continuous function model inspired by ionic channel gating mechanisms for dynamical system time constants.
Findings
Model can be tuned to modify response morphology
Analytical continuous function provides a new approach
Evidence supports adjustable response characteristics
Abstract
Emulate the gating mechanism of ionic channels in neurons, we present a mathematical model for the time constant of dynamical systems. Our model is an analytical continues function. The analyses give evidence that one can adjust the desirable morphology of the response of the dynamical system by adjusting the parameters of the proposed model.
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Taxonomy
TopicsNeural Networks and Applications · stochastic dynamics and bifurcation · Neural dynamics and brain function
