Araştırma Makalesi

Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions

Cilt: 5 Sayı: 2 30 Haziran 2022
PDF İndir
EN

Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions

Abstract

In this paper, we obtain a unique common fixed point results by using Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractive mappings in metric spaces. Also we give an example which supports our main theorem.

Keywords

Kaynakça

  1. [1] S. Banach, Sur les operations dans les ensembles abstraits et leur application aux equation integrals, Fund. Math.,3(1922),133-181.1
  2. [2] S. Radenovic, Z. Kadelburg, D. Jandrlixex and A. Jandrlixex, Some results on weak contraction maps, Bull. Iran. Math. Soc. 2012, 38, 625-645.
  3. [3] T.Suzuki, A generalized Banach contraction principle which characterizes metric completeness, Proc. Amer. Math. Soc. 2008. vol. 136, pp. 1861-1869.
  4. [4] B. Samet, C. Vetro, P. Vetro, Fixed point Theorems for α - ψ- contractive type mappings, Nonlinear Anal. 75, 2154- 2165(2012).
  5. [5] F. Khojasteh, S. Shukla, S. Radenovic, A new approach to the study of fixed point theory for simulation functions, Filomat 29, 1189?1194 (2015).
  6. [6] Gh. Heidary J, A. Farajzadeh, M. Azhini and F. Khojasteh, A New Common Fixed Point Theorem for Suzuki Type Contractions via Generalized ψ-simulation Functions, Sahand Communications in Mathematical Analysis (SCMA) Vol. 16 No. 1 (2019), 129-148.
  7. [7] A.S.S. Alharbi, H.H. Alsulami and E. Karapinar, On the Power of Simulation and Admissible Functions in Metric Fixed Point Theory, Journal of Function Spaces, 2017 (2017), Article ID 2068163, 7 pages.
  8. [8] B. Alqahtani, A. Fulga, E. Karapinar, Fixed Point Results On ∆-Symmetric Quasi-Metric Space Via Simulation Function With An Application To Ulam Stability, Mathematics 2018, 6(10), 208.

Ayrıntılar

Birincil Dil

İngilizce

Konular

Matematik

Bölüm

Araştırma Makalesi

Yazarlar

Yayımlanma Tarihi

30 Haziran 2022

Gönderilme Tarihi

19 Haziran 2020

Kabul Tarihi

17 Mart 2022

Yayımlandığı Sayı

Yıl 2022 Cilt: 5 Sayı: 2

Kaynak Göster

APA
V, M. L. H. (2022). Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions. Results in Nonlinear Analysis, 5(2), 151-160. https://doi.org/10.53006/rna.754938
AMA
1.V MLH. Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions. RNA. 2022;5(2):151-160. doi:10.53006/rna.754938
Chicago
V, M L Himabindu. 2022. “Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions”. Results in Nonlinear Analysis 5 (2): 151-60. https://doi.org/10.53006/rna.754938.
EndNote
V MLH (01 Haziran 2022) Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta) $ - type rational contractions. Results in Nonlinear Analysis 5 2 151–160.
IEEE
[1]M. L. H. V, “Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions”, RNA, c. 5, sy 2, ss. 151–160, Haz. 2022, doi: 10.53006/rna.754938.
ISNAD
V, M L Himabindu. “Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions”. Results in Nonlinear Analysis 5/2 (01 Haziran 2022): 151-160. https://doi.org/10.53006/rna.754938.
JAMA
1.V MLH. Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions. RNA. 2022;5:151–160.
MLA
V, M L Himabindu. “Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions”. Results in Nonlinear Analysis, c. 5, sy 2, Haziran 2022, ss. 151-60, doi:10.53006/rna.754938.
Vancouver
1.M L Himabindu V. Suzuki - $(\mathcal{Z}_{\psi}(\alpha,\beta))$ - type rational contractions. RNA. 01 Haziran 2022;5(2):151-60. doi:10.53006/rna.754938