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One approach to study the problem is cyclic algorithm, in which sequence { x n } is generated cyclically by x n + 1 = α n x n + ( 1 − α n ) T [ n ] x n, (1.6).
Theorem 1.2 (Cyclic algorithm).
Consequently, Wang and Xu [16] considered a general cyclic algorithm.
We consider the following explicit averaging cyclic algorithm.
Another approach to problem (1.16) is the cyclic algorithm.
Another approach to the problem (1.6) is the cyclic algorithm.
Similar(32)
The cyclic algorithms are compared with the other non-greedy procedures, i.e., COSAMP, SP, and L1 minimization.
Recently, Acedo and Xu [9] considered the problem of finding a common fixed point of a finite family of strict pseudocontractive mappings by the parallel and cyclic algorithms.
Moreover, we consider to find a common fixed point of a finite family of strictly pseudocontractive mappings and consider the parallel and cyclic algorithms for solving this problem.
Consider the problem of finding a common element of the set of fixed point of these mappings and the set of solutions of an equilibrium problem with the parallel and cyclic algorithms.
Acedo and Xu [21] introduced some parallel and cyclic algorithms for finding a common fixed point of a family of finite strict pseudocontraction mappings and obtained both weak and strong convergence theorems for the sequences generated by the iterative schemes.
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