Mathematical Methods in the Applied Sciences | Vol.41, Issue.41 | | Pages 5989-6016
Traveling wave solutions in nonlocal delayed reaction‐diffusion systems with partial quasimonotonicity
In this paper, we establish the existence of traveling wave solutions in nonlocal delayed reaction‐diffusion systems with partial quasimonotonicity. The method is based on Schauder's fixed point theorem and the cross‐iteration scheme. We also present some applications of our results to diffusive and competition‐cooperation system with nonlocal delays by choosing 3 different kernels.
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Traveling wave solutions in nonlocal delayed reaction‐diffusion systems with partial quasimonotonicity
In this paper, we establish the existence of traveling wave solutions in nonlocal delayed reaction‐diffusion systems with partial quasimonotonicity. The method is based on Schauder's fixed point theorem and the cross‐iteration scheme. We also present some applications of our results to diffusive and competition‐cooperation system with nonlocal delays by choosing 3 different kernels.
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