COINCIDENCE AND COMMON FIXED POINT THEOREMS IN INTUITIONISTIC FUZZY METRIC SPACES
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2013, Vol 1, Issue 1
Abstract
In this paper, as an application of occasionally weakly compatible mappings, we prove common fixed pointtheorems under contractive conditions that extend the scope of the study of common fixed point theorems from the class of weakly compatible mappings to a wider class of mappings. Our results generalize the results of Pant et al. [9] for four self maps in intuitionistic fuzzy metric space.
Authors and Affiliations
ANKUR BHARDWAJ
Keywords
Related Articles
- EP ID EP651177
- DOI 10.24297/jam.v1i1.6536
- Views 179
- Downloads 0
THE f-NORM; A GENERALIZATION OF THE NORM OF FUNCTIONAL ANALYSIS
A generalisation, f-norm, of the concept of norm as defined in Functional Analysis is introduced. The norm of λx is |λ|times the norm of x . In the definiton of the f-norm, this requirement is r...
Debt Management and the Developing Nationts Economy: A Stochastic Optimal Control Analysis
This paper explores the usefulness of a stochastic optimal control analysis to discourage the less developed nations from borrowing funds from the more developed ones to service their investments (or worst still to servi...
Runge-Kutta and Block by Block Methods to Solve Linear Two-Dimensional Volterra Integral Equation with Continuous Kernel
In this paper, the existence and uniqueness of solution of the linear two dimensional Volterra integral equation of the second kind with Continuous Kernel are discussed and proved.RungeKutta method(R. KM)and Block by blo...
Some extensions Hardy integral inequalities and their analogues on finite interval
The aim of this paper is to give some extensions Hardy integral inequalities for sum and product of several functions and their analogues inequalities on finite interval. Some direct consequences are established. Also a...
ALGEBRAIC PROOFS FERMAT'S LAST THEOREM, BEAL'S CONJECTURE
In this paper, the following statememt of Fermat's Last Theorem is proved. If x; y; z are positive integers, _ is an odd prime and z_ = x_ + y_; then x; y; z are all even. Also, in this paper, is proved Beal's conjecture...