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In this paper, a ratio-dependent Holling-Tanner system with nonlocaldiffusion is taken into account, where the prey is subject to a strong Alleeeffect. To be special, by applying Schauder's fixed point theorem and iterativetechnique, we provide a general theory on the existence of traveling waves forsuch system. Then appropriate upper and lower solutions and a novel sequence,similar to squeeze method, are constructed to demonstrate the existence oftraveling waves for c>c*. Moreover, the existence of traveling wave for c=c* isalso established by spreading speed theory and comparison principle. Finally,the nonexistence of traveling waves for c<c* is investigated, and the minimalwave speed then is determined.

Traveling Wave in a Ratio-dependent Holling-Tanner System with Nonlocal Diffusion and Strong Allee Effect