Skip to content
Research Article Open access CC BY 4.0

Common Fixed Point Theorems Satisfying Generalized (ψ,ϕ)- Weak Contraction in Metric Spaces

. Preeti, Manoj Kumar, . Poonam

Journal of Advances in Mathematics and Computer Science · pp. 1–23 · Published 21 Jan 2023

10.9734/jamcs/2023/v38i21742

Abstract

In this manuscript, we shall prove a common fixed point theorem for four weakly compatible self-maps \(\check{Z}\), \(\check{H}\), \(\check{Ω}\) and \(\check{K}\) on a metric space (M, \(d^{\circ}\)) satisfying the following generalized (\(\psi\), \(\phi\)- weak contraction: Also, we have proved common fixed point theorems for the above mentioned weakly compatible self-maps along with E.A. property and (CLR) property. An illustrative example is also provided to support our results.

Fixed point weakly compatible maps E.A. property (CLR) property generalized (ψ,ϕ)- weak contraction

References (7)

  1. 1 A theorem on contraction mappings [DOI]
  2. 2 Journal of Mathematical Analysis and Applications [DOI]
  3. 3 Some new common fixed point theorems under strict contractive conditions [DOI]
  4. 4 COMMON FIXED POINTS FOR NONCONTINUOUS NONSELF MAPS ON NONMETRIC SPACES
  5. 5 Common Fixed Point Theorems for a Pair of Weakly Compatible Mappings in Fuzzy Metric Spaces [DOI]
  6. 6 Common fixed point theorems of integral type contraction on metric spaces and its applications to system of functional equations [DOI]
  7. 7 Some common fixed point theorems for four self-mappings satisfying a general contractive condition [DOI]

Cited by 0

No indexed citations yet.

Article metrics

Real usage data collected on this platform.

50

Page views

0

PDF downloads

10

Outbound clicks

0

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.