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The paper is concerned with the dynamical behaviors  of a stage-structured diffusive predator-prey model with nonlocal effect and harvesting. The linear stability of the equilibria is investigated by using the  characteristic equation technique. By constructing  a closed convex set bounded by a pair of upper-lower solutions and using  Schauder fixed point theorem,  the existence of traveling wave solution connecting two steady states is also derived. Finally, a pair of upper-lower solutions is constructed by using inequality technique and characteristic equations.

STABILITY AND TRAVELING WAVES OF DIFFUSIVE PREDATOR-PREY MODEL WITH AGE-STRUCTURE AND NONLOCAL EFFECT