SPIKING

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Impact of Chloride Channel on Spiking Patterns of Morris-Lecar Model
《Applied Mathematics》2020年第7期650-669,共20页Tahmineh Azizi Bacim Alali 
In this paper,we study the complicated dynamics of general Morris-Lecar model with the impact of Cl- fluctuations on firing patterns of this neuron model. After adding Cl- channel in the original...
关键词：Chloride Channel Supercritical Hopf Bifurcation Subcritical Hopf Bifurcation Firing Spike Co-Dimension Two Bifurcations 
The Phenomenon of Neural Bursting and Spiking in Neurons: Morris-Lecar Model
《Applied Mathematics》2020年第3期203-226,共24页Tahmineh Azizi Robert Mugabi 
In this study, we explore the interesting phenomenon of firing spikes and complex dynamics of Morris-Lecar model. We consider a set of parameters such that the model exhibits a wide range of phenomenons. We investigat...
关键词：Morris-Lecar Model NEURAL BURSTING FIRING SPIKE Bifurcation 
The Effect of Variations in Ionic Conductance Values on the Suppression of Repetitive Spiking in a Mathematical Model of Type-A Medial Vestibular Nucleus Neurons
《Applied Mathematics》2016年第10期1134-1139,共7页Takaaki Shirahata 
A previous study has proposed a mathematical model of type-A medial vestibular nucleus neurons (mVNn). This model is described by a system of nonlinear ordinary differential equations, which is based on the Hodgkin-Hu...
关键词：Mathematical Model Numerical Simulation Type-A Medial Vestibular Nucleus Neurons Ionic Conductance 
Numerical Simulation Analysis of a Mathematical Model of Circadian Pacemaker Neurons
《Applied Mathematics》2015年第8期1214-1219,共6页Takaaki Shirahata 
Sim and Forger have proposed a mathematical model of circadian pacemaker neurons in the suprachiasmatic nucleus (SCN). This model, which has been formulated on the Hodgkin-Huxley mo-del, is described by a system of no...
关键词：MATHEMATICAL Model NUMERICAL Simulation NEURON SPIKING 
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