Demiclosed Principle and Δ-Convergence of Fixed Points for Total Asymptotically Nonexpansive Mappings in Hyperbolic Spaces

Li-Li Wan

doi:10.9734/BJMCS/2015/15414

Research Article Open access CC BY 4.0

Demiclosed Principle and Δ-Convergence of Fixed Points for Total Asymptotically Nonexpansive Mappings in Hyperbolic Spaces

Li-Li Wan

Journal of Advances in Mathematics and Computer Science · pp. 109–119 · Published 3 Feb 2015

10.9734/BJMCS/2015/15414

Abstract

In this paper, we prove the existence of fixed points and demiclosed principle for total asymptotically nonexpansive mappings in hyperbolic spaces. As a consequence, we obtain a Δ-convergence theorem for such mappings in hyperbolic spaces. Our results improve and extend some results in the literature.

Total asymptotically nonexpansive mappings hyperbolic spaces demiclosed principle.

Cited by 1

Convergence theorems for common fixed points of a finite family of total asymptotically nonexpansive nonself mappings in hyperbolic spaces

Li-Juan Zhang · 2015

Access this article

View at publisher

Cite this article

Li-Li Wan (2015). Demiclosed Principle and Δ-Convergence of Fixed Points for Total Asymptotically Nonexpansive Mappings in Hyperbolic Spaces. Journal of Advances in Mathematics and Computer Science , 109–119. https://doi.org/10.9734/BJMCS/2015/15414

Affiliations

Li-Li Wan — School of Science, Southwest University of Science and Technology, Mianyang Sichuan 621010, China.

Metrics

8
Views: 0
Downloads: 1
Citations: 0
Outbound

Full metrics

Article metrics

Real usage data collected on this platform.

8

Page views

0

PDF downloads

0

Outbound clicks

1

Citations

Views over time

Views by country

Approximate, from request IP at view time — not citizenship or institution. Countries with fewer than 5 views are grouped as "Other".

Traffic sources

Referring site, by host.

Views and downloads exclude known bots/crawlers. Citations combines this platform's own DOI-resolved index with each external source's own reported total — see Cited by above for individually listed citing works. Last refreshed 0 seconds ago.