Double Impulse Solutions in Nerve Axon Equations
Copyright policy )Double Impulse Solutions in Nerve Axon Equations
Double impulse solutions are examined for nerve axon equations. Only widely separated pulses are considered. Generically such double pulse solutions occur only when there is a slow oscillatory return to rest in the single impulse solution.
Fitzhugh equations, Bifurcations of limit cycles and periodic orbits in dynamical systems, Physiological, cellular and medical topics, Nonlinear parabolic equations, Topological structure of integral curves, singular points, limit cycles of ordinary differential equations, solutions of double impulse form, traveling wave equations, unstable critical point, nerve axon equations, nerve conduction equations
Fitzhugh equations, Bifurcations of limit cycles and periodic orbits in dynamical systems, Physiological, cellular and medical topics, Nonlinear parabolic equations, Topological structure of integral curves, singular points, limit cycles of ordinary differential equations, solutions of double impulse form, traveling wave equations, unstable critical point, nerve axon equations, nerve conduction equations
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