Ishikawa iteration process for asymptotic pointwise nonexpansive mappings in metric spaces
โ Scribed by Buthinah A Bin Dehaish
- Book ID
- 120735817
- Publisher
- Springer International Publishing AG
- Year
- 2013
- Tongue
- English
- Weight
- 205 KB
- Volume
- 2013
- Category
- Article
- ISSN
- 1687-1820
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
ร 4 ร 4 ร 4 mapping. Given a sequence x in D and two real sequences t and s ร 4 5 5 we prove that if x is bounded, then lim Tx y x s 0. The conditions on n n ยช ฯฑn n D , X, and T are shown which guarantee the weak and strong convergence of the Ishikawa iteration process to a fixed point of T.
Let (M,p) be a metric space, T be a Hausdorff topology on M such that (M,p,7) has Oplal's condltlon, and T M H M be a nonexpansive mapping Then for any p-bounded sequence {z~}, the condltlon {Tnxn} IS T-convergent to z for all m E N lmphes that TX = z This T-demlclosedness prmclple IS to be used to