Abstract
In this paper, we discuss a three-dimensional diffusive predator-prey system with nonlocal terms and Holling II type functional response. According to the relationship between traveling wave and heteroclinic orbit, the predator-prey system is transformed into the singularly perturbed system. Based on the method of the geometric singular perturbation theory, we construct a locally invariant manifold to obtain the traveling wave solutions with nonlocal delay convolution kernel.
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