Add to ORKGIn this article, a singularly perturbed three-component FitzHugh-Nagumo system, which is proposed in [2], is considered. As a simple localized pattern, the existence of standing pulse solutions with high accurate approximations for a small parameter and their stability are shown by using an analytic singular perturbation technique
In this article, we analyze the three-component reaction-diffusion system originally developed by Sc...
In this article, we analyze the three-component reaction-diffusion system originally developed by Sc...
Reaction-diffusion systems have been primary tools for studying pattern formation. A skew-gradient s...
We use geometric singular perturbation techniques combined with an action functional approach to stu...
We study a system of spatially discrete FitzHugh-Nagumo equations, which are nonlinear differential-...
This paper is devoted to pulse solutions in FitzHugh-Nagumo systems that are coupled parabolic equat...
This paper is devoted to pulse solutions in FitzHughNagumo systems that are coupled parabolic equati...
We study a differential equation that models nerve impulse transmission. The nonlinearity is simplif...
The FitzHugh–Nagumo model is a reaction–diffusion equation describing the propagation of electrical ...
[[abstract]]This paper studies standing pulse solutions to the FitzHugh-Nagumo equations. Since the ...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...
In 1961, FitzHugh suggested a model to explain the basic properties of excitability, namely the abil...
We study a system of nonlinear differential equations simulating transport phenomena in active media...
In this article, we analyze the three-component reaction-diffusion system originally developed by Sc...
In this article, we analyze the three-component reaction-diffusion system originally developed by Sc...
Reaction-diffusion systems have been primary tools for studying pattern formation. A skew-gradient s...
We use geometric singular perturbation techniques combined with an action functional approach to stu...
We study a system of spatially discrete FitzHugh-Nagumo equations, which are nonlinear differential-...
This paper is devoted to pulse solutions in FitzHugh-Nagumo systems that are coupled parabolic equat...
This paper is devoted to pulse solutions in FitzHughNagumo systems that are coupled parabolic equati...
We study a differential equation that models nerve impulse transmission. The nonlinearity is simplif...
The FitzHugh–Nagumo model is a reaction–diffusion equation describing the propagation of electrical ...
[[abstract]]This paper studies standing pulse solutions to the FitzHugh-Nagumo equations. Since the ...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...
In 1961, FitzHugh suggested a model to explain the basic properties of excitability, namely the abil...
We study a system of nonlinear differential equations simulating transport phenomena in active media...
In this article, we analyze the three-component reaction-diffusion system originally developed by Sc...
In this article, we analyze the three-component reaction-diffusion system originally developed by Sc...
Reaction-diffusion systems have been primary tools for studying pattern formation. A skew-gradient s...