Convergence of Iterative Algorithms for Continuous Pseudocontractive Mappings
Abstract
In this paper, we prove convergence of a path for a convex
combination of a pseudocontractive type of operators in a real
reflexive Banach space having a weakly continuous
duality mapping $J_{\varphi}$ with gauge function $\varphi$. Using of path convergency, we establish
strong convergence of an implicit iterative algorithm for
pseudocontractive mapping combined with strongly pseudocontractive mapping in the same Banach space.
combination of a pseudocontractive type of operators in a real
reflexive Banach space having a weakly continuous
duality mapping $J_{\varphi}$ with gauge function $\varphi$. Using of path convergency, we establish
strong convergence of an implicit iterative algorithm for
pseudocontractive mapping combined with strongly pseudocontractive mapping in the same Banach space.
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