This paper is concerned with entire solutions of monotone bistable reaction-diffusion systems inRN. We first showthat there is a newentire solution for bistable reaction-diffusion systems which behaves as threemoving planar fronts as time goes to-8 and as a V-shaped traveling front as time goes to 8. Then we address the speed of the interfaces corresponding to the entire solution by appealing to the super-sub solutions technique. Finally, we apply our results to two important models in biology.
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