Skip to main content
. 2011 Apr 21;7(4):e1001124. doi: 10.1371/journal.pcbi.1001124

Figure 1. Illustration of the concept that the faster process contributes more to rhythm generation.

Figure 1

A. Time courses of activity (a, black), the synaptic recovery variable (s, red), and the adaptation variable (θ, blue) for τθs = 10. The range of variation of ss) is about 10 times larger than the range of variation of θ (Δθ). Thus, according to the correlative measure s contributes more to the rhythmicity. B. Similar time courses for τθs = 0.1. The cellular adaptation now appears to contribute more than the synaptic recovery variable. C. Plot of the variations of C =  (R−1)/(R+1) with the τθs ratio. Closed circles obtained from simulations with θ0 = 0; open circles for θ0 = 0.18. When θ is much faster than sθs is small), C is close to -1 indicating that θ is the dominant process. When τθ ≈ τs, C≈0 indicating that both processes have equal contribution to the rhythm. At large τθs, C approaches 1 and s is the dominant process. Points labeled A and B refer to the cases illustrated in panels A and B. Dashed curve, variations of c = (r−1)/(r+1) with τθs; r = (w/g)(τθs) and w = g = 1. Results are similar if we keep τθs = 1 and vary w/g instead.