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This paper deals with the global boundedness of solutions to the forager-exploiter model with logistic sources under homogeneous Neumann boundary conditions in a smoothly bounded domain Ω ⊂ R 2 , where the constants µ, µ 1 , µ 2 , λ, m and l are positive. We prove that the corresponding initial-boundary value problem possesses a global classical solution that is uniformly bounded under conditions 2 ≤ m < 3, l ≥ 3, r(x, t) ∈ C 1 (Ω × [0, ∞)) ∪ L ∞ (Ω × (0, ∞)) and the smooth nonnegativedoi:10.3934/dcds.2020396 fatcat:otodgcvk5jhdxbdxscxb73xzia