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2 Fasciculi Mathematici

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Stability and strong convergence results for random Jungck-Kirk-Noor iterative scheme

Rashwan R. A., Hammad H. A.

Fasciculi Mathematici

2017

Nr 58

167--182

The purpose of this study is to introduce a Jungck-Kirk-Noor type random iterative scheme and prove stability and strong convergence of this to establish a general theorem to approximate the unique common random coincidence point for two or more nonself random commuting mappings under general contractive condition in various spaces. Also we give the stability and convergence for random Jungck-Kirk-Ishikawa and random Jungck-Kirk-Mann as a corollaries. The results obtained in this paper improve the corresponding results announced recently.

Stability theorem involving comparison functions and E-distance in Hausdorff uniform spaces

Bosede A. O.

Fasciculi Mathematici

2013

Nr 51

45--52

In this paper, we establish stability result for a pair of selfmappings in Hausdorff uniform spaces by employing the notion of comparison functions as well as the concept of E-distance introduced by Aamri and El Moutawakil [1]. Our results improve and unify some of the known stability results in literature.