Strong convergence theorems for a common zero of a finite family of \(m\)-accretive mappings (Q867837)

The aim of this interesting paper is to construct an iterative sequence which converges strongly to a common solution of the equations \(A_i(x)=0\), for \(i\in \{1,2,\dots, r \}\), where \(A_i\) is a family of \(m\)-accretive operators on a nonempty closed convex subset \(K\) of a strictly convex Banach space \(E\) with a uniformly Gâteaux differentiable norm. The case of the common fixed point of a finite family of pseudocontractive mappings is also considered.