Skip to main content
Fig. 6 | The Journal of Mathematical Neuroscience

Fig. 6

From: Managing heterogeneity in the study of neural oscillator dynamics

Fig. 6

The bifurcation behaviour, V as functions of I m and period of the stable periodic orbit. Left: the bifurcation behaviour of a single uncoupled neuron (N=1, g syn =0). Top left: voltage V at a fixed point (solid, stable; dashed, unstable) and the maximum and minimum of V over one period of oscillation (circles), as a function of I m . Bottom left: period of the stable periodic orbit for a single uncoupled neuron. The apparent discontinuity in the periodic orbit towards low I m is because of the canard nature of the oscillations (mentioned in the text). Right: the bifurcation behaviour of a single self-coupled neuron (N=1, g syn =0.3). Top right: voltage V at a fixed point (solid stable, dashed unstable) and the maximum and minimum of V over one period of oscillation (circles), as a function of I m . Bottom right: period of the stable periodic orbit for a single self-coupled neuron.

Back to article page