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. 2013 Jul 25;8(7):e69598. doi: 10.1371/journal.pone.0069598

Figure 4. Inline graphic dynamics as a function of agonist concentration.

Figure 4

Dashed curves represent steady-states (constant Inline graphic levels); solid curves, periodic solutions (Inline graphic oscillations). The maximum Inline graphic (black) and the maximum fraction of open SOCC (blue) during one solution period are plotted as ordinates. The red curve (right y-axis) shows the frequency of the Inline graphic oscillations on the main stable segment (from the upper blue dot to the black cross), which fits the experimental range in human [2]. The stable solutions are represented as thick lines and unstable solutions as thin lines. The green diamonds represent Hopf bifurcations, the black cross, a saddle-node bifurcation, and the blue dots, period-doubling points. Period-doubled branches are not shown because they extend only over a tiny range of Inline graphic values; moreover it is likely that the deterministic description of Inline graphic oscillations fails at these low agonist concentrations (see Discussion). The vertical dotted line indicates the value of Inline graphic used in Fig. 3 (Table 1).