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. 2011 Aug 29;108(37):15184-15189. doi: 10.1073/pnas.1112034108

Fig. 1.

Fig. 1.

Phase diagram for possible dynamic states. The parameter plane indicates the motor kick step size l and the motor susceptibility s. The model cytoskeleton used to obtain α and Inline graphic is characterized by cross-link density ρ = 0.8, relaxed length of the filaments Le = 1.2, and stretching stiffness βγ = 5. From A to C, the network connectivity varies with Pc = 0.2, 0.5, and 1, respectively. D0 = 0.1 and κ = 20. In the flowing regime, there are stable nontrivial (α, Inline graphic) solutions and positive rk; in the diffusive/relaxational regime, although there are stable nontrivial (α, Inline graphic) solutions, there is a small negative rk; in the fluidized regime, finite (α, Inline graphic) solutions are unstable. As network connectivity rises, the flowing phase region expands, whereas the fluidized state region shrinks. The logarithm of the normalized growth rate rk/k2 for flowing instability is color-coded, showing the increase of instability with l and s.