Neimark-Sacker-Turing Instability and Pattern Formation in a Spatiotemporal Discrete Predator-Prey System with Allee Effect

<div>(a) Neimark-Sacker bifurcation diagram and (b) maximum Lyapunov exponent corresponding to (a).<i> a</i> = 1.63,<i> b</i> = 0.1,<i> c</i> = 0.32, and<i> d</i> = 0.22.</div>

Discrete Dynamics in Nature and Society

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Figure 1

Figure 1: Neimark-Sacker-Turing Instability and Pattern Formation in a Spatiotemporal Discrete Predator-Prey System with Allee Effect 