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. 2013 Aug 6;3(4):20130017. doi: 10.1098/rsfs.2013.0017

Figure 2.

Figure 2.

Global order parameter as a function of noise in a system with cyclic boundary conditions. Under a fixed value of ats, as η is increased, the system exhibits a phase transition from ordered (global order parameter approx. 1) to disordered (global order parameter approx. 0). When ats = 0, the phase transition occurs as in ref. [8]. When ats = 1.0, global order is decreased for low values of η, but increased for high values of η compared with the ats = 0 system. Asterisks indicate a significant difference between the ats = 1.0 and ats = 0 simulations (p < 0.001).