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The results are obtained using iterative sequences.
The iterative sequence (1.7) is a natural generalization of all the above mentioned iterative sequences.
The iterative sequence (1.7) is a natural generalization of the Mann iterative sequences (1.6).
Now, we discuss the convergence analysis of iterative sequences generated by perturbed projection iterative Algorithms 6.1-6.5 6.1-6.5
A hybrid projection iterative algorithm is considered for analyzing the convergence of the iterative sequences.
A hybrid iterative algorithm is considered for analyzing the convergence of iterative sequences.
(3) We obtain some estimating expression for the iterative sequences.
Next we consider the equivalence between some explicit iterative sequences.
as, where,, and are iterative sequences generated by Algorithm 2.4.
Therefore, the iterative sequence generated by (7) is better than some implicit iterative sequences at the existent aspect.
Define the iterative sequence as follows: (3.4).
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