Random Fixed Point Theorem in Fuzzy Metric Spaces

Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2013, Vol 5, Issue 1

Abstract

In the present paper, we prove a fixed point theorem in fuzzy metric spaces through weak Compatibility.

Authors and Affiliations

Anil Rajput, Arvind Gupta, Anupama Gupta

Keywords

Related Articles

The Primitive and Imprimitive Soluble Subgroups of GL(4,Pk)

In this paper we will determined all of the primitive and imprimitive Soluble Subgroups of GL(4,pk). It turns out that the number of types of the irreducible Soluble Subgroups in GL(4,pk)are 10 types and are Mi,i=1,…,10....

A new Characterization of some distributions Based on the r th conditional moment of doubly truncated mean function

New characterizations of doubly truncated exponential and geometric distributions are presented by using the s th conditional expectation in terms of their failure rate and reversed failure rate. These results may serve...

2016 ALGEBRAIC PROOF FERMAT'S LAST THEOREM (2-18)

In 1995, A, Wiles [2], [3], announced, using cyclic groups ( a subject area which was not available at the time of Fermat), a proof of Fermat's Last Theorem, which is stated as fol-lows: If is an odd prime and x; y; z; a...

Controlled 2-Frames in 2-Hilbert Spaces

Controlled frames in Hilbert spaces and 2-frames in 2-Hilbert spaces are studied, some results on them are presented. The controlled 2-frames in 2-Hilbert spaces is introduced. Some results on controlled 2-frames are est...

On the Extended Hardy Transformation of Generalized Functions

The classical Hardy transformation is extended to a certain class of generalized functions namely ultradistributions. The derivative of the extended Hardy transformation is obtained.

Download PDF file
  • EP ID EP651306
  • DOI 10.24297/jam.v5i1.3673
  • Views 163
  • Downloads 0

How To Cite

Anil Rajput, Arvind Gupta, Anupama Gupta (2013). Random Fixed Point Theorem in Fuzzy Metric Spaces. JOURNAL OF ADVANCES IN MATHEMATICS, 5(1), 623-629. https://europub.co.uk/articles/-A-651306