… for approximating fixed points of mapping belonging to subclasses of these classes of … ,
iterative algorithms for approximating fixed points (when they exist) of nonexpansive mappings …

Let $E$ be a real $q$-uniformly smooth Banach space whose duality map is weakly sequentially
continuous. Let $T:E\to E$ be a nonexpansive mapping with $F(T)\neq\emptyset.$ Let $…

… Xu also remarked [13, Remark 3.2] that Halpern [3] observed that conditions (1) and (2) are
necessary for the strong convergence of algorithm (1) for all nonexpansive mappings, T :K → …

… for nonexpansive mappings. The … mapping. Then we establish the strong convergence of
the sequence {xn} generated by the algorithm (1.1) for finitely many nonexpansive mappings to …

… Consider on H a nonexpansive mapping T with a fixed point, a contraction f with coefficient
0 <α< 1, and a strongly positive linear bounded operator A with coefficient γ > 0. Let 0 <γ < γ /α…

… The focus of this paper is to introduce a four step iterative algorithm, called A∗ iterative …
nonexpansive mappings. We prove analytically and numerically that our new iterative algorithm …

… In this section, we will introduce a new iterative algorithm and prove a new demiclosedness
principle for a non-self-asymptotically nonexpansive mapping in the sense of (1.10). Let E be …

… the iterative method of algorithm (1.9) to a general algorithm defined by a countable family
of nonexpansive mappings?. … of iteration algorithms for a countable family of nonexpansive …

… investigation of Halpern’s iterative algorithm for approximating fixed points of nonexpansive …
nonexpansive mappings. We begin with an implicit algorithm and then Halpern’s algorithm …

… The set S of fixed points of a nonexpansive mapping T in a Hilbert space is always closed
convex. Assume the set is also nonempty. It is then of interest to find the element x † of this set …