Common Fixed Point for Compatible Mappings of Type () Satisfying an Implicit Relation

Abstract

Here we prove a common fixed point theorem for compatible mappings of type () satisfying an implicit relation. We extend results of Popa [9] for five mappings.

Authors and Affiliations

Jayesh Tiwari

Keywords

Related Articles

Some Fixed Point Theorems for Mappings on Complete 〖 S〗_b –Metric Space

In this paper, we prove some common fixed point theorems in S_b-metric space using an increasing function ϕ∶[0,∞)→[0,∞) with lim┬(n→∞)⁡〖ϕ^n (t)=0〗 and ϕ(t)<t for each fixed t>0. Our results extend the result of...

MHD CONVECTIVE FLOW THROUGH VERTICAL PLATE IN POROUS MEDIUM WITH VARIABLE PROPERTIES OF HEAT AND MASS TRANSFER

The present paper concerns with the effects of variable viscosity and thermal conductivity on an unsteady two dimensional laminar flow of a viscous incompressible electrically conductive fluid over a semi infinite vertic...

ON DIVISOR CORDIAL GRAPH

In this paper we prove that some known graphs such as the Herschel graph and some graphs constructed in this paper are divisor cordial graphs.

COCHAIN-VALUED THEORY IN TOPOLOGICAL FIELD THEORY

We determine the category of boundary conditions in the case that the closed string algebra is semisimple. We find that sewing constraints - the most primitive form of worldsheet locality - already imply that D-branes ar...

Reliability Behaviour of a Two-State Stand by Redundant Power Plant under Arbitrary Failure Time Distribution

This paper presents the investigations for the evaluation of reliability of the power supply having been carried out with the help of Boolean function orthogonalization algorithm. The motive of the complex system is to s...

Download PDF file
  • EP ID EP531611
  • DOI 10.5958/2320-3226.2018.00005.X
  • Views 147
  • Downloads 0

How To Cite

Jayesh Tiwari (2018). Common Fixed Point for Compatible Mappings of Type () Satisfying an Implicit Relation. Bulletin of Pure and Applied Sciences Sec. E - Mathematics and Statistics, 37(1), 41-46. https://europub.co.uk/articles/-A-531611