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Convergence Theorems for a Finite Family of l-Asymptotically Nonexpansive Mappings in Banach Spaces
Paper Type  |
Contributed Paper |
Title |
Convergence Theorems for a Finite Family of l-Asymptotically Nonexpansive Mappings in Banach Spaces |
Author |
Birol Gunduz* and Sezgin Akbulut |
Email |
birolgndz@gmail.com |
|
Abstract: In this paper, a new two-step iterative scheme for a finite family of Ii-asymptocally nonexpansive mappings {Ti}Ni=1 is constructed in a uniformly convex Banach space. Weak and strong convergence theorems of this iterative scheme to a common fixed point of {Ti}Ni=1 and {Ii}Ni=1 are proved in a uniformly convex Banach space. |
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Start & End Page |
1144 - 1153 |
Received Date |
2013-06-29 |
Revised Date |
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Accepted Date |
2017-01-03 |
Full Text |
Download |
Keyword |
I-asymptotically nonexpansive mapping, opialcondition, Kadec-Klee property, frechet differentiable norm, B condition, common fixed point |
Volume |
Vol.44 No.3 (July 2017) |
DOI |
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SDGs |
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