Figure 3
From: Synchronization transition in neuronal networks composed of chaotic or non-chaotic oscillators
(A) Mean fraction of bursting events (MB) in networks of chaotic and non-chaotic oscillators from region 2. The fraction of bursting events for a given neuron k is defined as: b k = Nb/Te, where Nb and Te represent the number of bursts (two or more spikes) and total events for isolated neurons, respectively. The mean fraction of bursting events of the whole neural networks is expressed as \(\frac{1}{N}{\sum }_{k\mathrm{=1}}^{N}{b}_{k}\). (B) Histogram of the (isolated) firing rates in each pair of parameter regions that are shown in Fig. 2A.
