Turing patterns in a diffusive Holling-Tanner predator-prey model with an alternative food source for the predator, Figure 3

Numerical simulation of a modified predator-prey model in one dimensional space with system parameters (A,C,d,Q,S)=(0.15,0.28,5,0.575,0.26). For the parameter values the equilibrium point (0.22642,0.50642) is unstable in the spatio-temporal system but stable in the temporal system and the formation of Turing patterns is expected. We observe a Turing pattern that is stationary in time and oscillatory in space.