The aim of this paper is to study the convergence behaviour of $K^*$ iteration process for generalized $alpha$−Reich-Suzuki nonexpansive mapping in CAT(0) space. Besides proving some convergence results, we provide a numerical example to illustrate our results. In this process, several existing results in literature are generalized and improved, in particular results of Ullah and Arshad [Journal of Linear and Topological Algebra, 2018] and Pandey et al. [Results in Mathematics, 2019].
APPROXIMATING FIXED POINTS OF GENERALIZED $alpha$-REICH-SUZUKI NONEXPANSIVE MAPPING IN CAT(0) SPACE
VITTORIO COLAO
2020-01-01
Abstract
The aim of this paper is to study the convergence behaviour of $K^*$ iteration process for generalized $alpha$−Reich-Suzuki nonexpansive mapping in CAT(0) space. Besides proving some convergence results, we provide a numerical example to illustrate our results. In this process, several existing results in literature are generalized and improved, in particular results of Ullah and Arshad [Journal of Linear and Topological Algebra, 2018] and Pandey et al. [Results in Mathematics, 2019].File in questo prodotto:
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