Abstract

In this paper, we introduce the implicit and explicit viscosity iteration schemes for nonexpansive semigroups {T(t):t≥0}. Additionally, it proves that the proposed iterative schemes converge strongly to a unique common fixed point of {T(t):t≥0} in the framework of reflexive and strictly convex Banach space, which solves some variational inequality. The main results of this paper improve and generalize recent known results in the current literature.

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