STRONG AND Delta-CONVERGENCE THEOREMS IN HYPERBOLIC SPACES

GÜNDÜZ, BİROL; Akbulut, Sezgin

doi:10.18514/mmn.2013.782

Makale Tam Makale Uluslararası 2013

STRONG AND Delta-CONVERGENCE THEOREMS IN HYPERBOLIC SPACES

BİROL GÜNDÜZ, Sezgin Akbulut

Miskolc Mathematical Notes Cilt 14 · Sayı 3 · ss. 915–925 · 01.01.2013

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Özet

In this paper, we prove some strong and Delta-convergence theorems for two finite families of nonexpansive maps on a hyperbolic space. Our iterative scheme is independent and simpler than the Ishikawa type iteration process. Our results refine and generalize several recent and comparable results in uniformly convex Banach spaces as well as CAT(0) spaces.

Atıf için künye

GÜNDÜZ, B., & Akbulut, S. (2013). STRONG AND Delta-CONVERGENCE THEOREMS IN HYPERBOLIC SPACES. Miskolc Mathematical Notes, 14(3), 915–925. https://doi.org/10.18514/mmn.2013.782

BibTeX

@article{gunduz2013-73297,
  author = {GÜNDÜZ, BİROL and Akbulut, Sezgin},
  title = {STRONG AND Delta-CONVERGENCE THEOREMS IN HYPERBOLIC SPACES},
  journal = {Miskolc Mathematical Notes},
  year = {2013},
  volume = {14},
  number = {3},
  pages = {915--925},
  issn = {1787-2405},
  doi = {10.18514/mmn.2013.782},
  url = {https://akademik.atauni.edu.tr/yayinlar/73297-strong-and-delta-convergence-theorems-in-hyperbolic-spaces}
}