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In my recent published paper 1 to prove Lemmas 3.1 and 5.1, an inequality involving the single-valued normalized duality mapping J from X into 2 ∗ has been used that generally turns out there is no certainty about its accuracy. In this erratum we fix this problem by imposing additional assumptions in a way that the proofs of the main theorems do not change. We recall that a uniformly smooth Banach space X is q-uniformly smooth for q > 1 if and only if there exists a constant βq > 0 such that, for all x, y ∈ X,

Erratum to "Iterative Methods for Variational Inequalities over the Intersection of the Fixed Points Set of a Nonexpansive Semigroup in Banach Spaces"