Kenyi Calderón

Kenyi Calderón
  • Ph.D. Professor (Full) at Universidad de Ciencias Aplicadas y Ambientales
  • University of Applied and Environmental Sciences

About

6
Publications
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14
Citations

Publications

Publications (6)
Article
Full-text available
Using the concept of the CATp(0) spaces proposed by Khamsi et al. [Khamsi, M. A. and Shukri, S. A., Generalized CAT(0) spaces. Bull. Belg. Math. Soc. Simon Stevin, 24 (2017), No. 3, 417–426], we establish ∆-convergence and strong convergence of a perturbed variant of Agarwal et al. S-iteration process for nonexpansive mapping. Finally, from them we...
Article
Full-text available
In this research, we offer a new proximal point technique for approximating a common member of the set of all solutions of the convex minimization problems in the setting of CAT(1) spaces. We further show that, in some modest circumstances, the resulting process is convergent. Our results extend and enhance other related results in the literature
Article
Full-text available
In this paper, we establish the stability and strong convergence theorems, for the three-step iteration with perturbations for a T-Ciric quasicontraction, in the environment of the CAT(0) space. Finally, an application to the integral-type contraction and an example are shown.
Chapter
In this chapter, we define the class of monotone (α,β)-nonexpansive mappings and prove that they have an approximate fixed point sequence in partially ordered hyperbolic metric spaces. We prove the Δ and strong convergence of the CR-iteration scheme.
Article
In this paper, we establish strong and Δ-convergence theorems of the modified hybrid-CR three steps iteration with perturbations for total asymptotically nonexpansive mapping in CAT⁡(0) spaces. Our results improve and extend the corresponding results from the current literature. We also provide three examples to illustrate the convergence behavior...
Thesis
A particular class of solutions of the field equations corresponding to the so-called black holes inspired by non-commutative geometry, which have features such as the presence of general relativity event horizons but do not have essential singularities that appear in their counterparts are studied. The net effects of non-commutativity in the distr...

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