# Articles

Common Fixed Point Theorems for W-Compatible maps of type $(P)$ in Intuitionistic Generalized Fuzzy Metric Spaces -by M. Jeyaraman, R. Muthuraj, M. Sornavalli and Zead Mustafa

## Common Fixed Point Theorems for W-Compatible maps of type $(P)$ in Intuitionistic Generalized Fuzzy Metric Spaces -by M. Jeyaraman, R. Muthuraj, M. Sornavalli and Zead Mustafa

Abstract: In this paper we introduce the concept of W-compatible maps of type (P) in intuitionistic generalized fuzzy metric space. Also we proved common fixed point theorems for four self maps in intuitionistic generalized fuzzy metric spaces. Keywords: $Q$-fuzzy, Intuitionistic generalized fuzzy metric space, Common fixed point....

Further development of secant-type methods for solving nonlinear equations -by R. Thukral

## Further development of secant-type methods for solving nonlinear equations -by R. Thukral

Abstract: The objective of this paper is to define new improved Secant-type methods for finding simple root of nonlinear equations. In terms of computational cost the new iterative methods requires two evaluations of functions per iteration. It is shown and proved that the new methods have...

Compactness and Continuity on Neutrosophic Soft Metric Space -by Tuhin Bera and Nirmal Kumar Mahapatra

## Compactness and Continuity on Neutrosophic Soft Metric Space -by Tuhin Bera and Nirmal Kumar Mahapatra

Abstract: In this paper, the notion of compact neutrosophic soft metric space is introduced. The concept of neutrosophic soft function and the composition of functions in a neutrosophic soft metric space along with suitable examples also have been brought. The continuity and uniform continuity of a...

$\mathcal{A}\mathcal{G}_{\I^{*}}$-sets, $\mathcal{B}G_{\I^{*}}$-sets and $\delta\beta_I$-open sets in ideal topological spaces -by Wadei AL-Omeri and Takashi Noiri

## $\mathcal{A}\mathcal{G}_{\I^{*}}$-sets, $\mathcal{B}G_{\I^{*}}$-sets and $\delta\beta_I$-open sets in ideal topological spaces -by Wadei AL-Omeri and Takashi Noiri

Abstract: The aim of this paper is to introduce and study the notions of $\mathcal{G}_{\I^{*}}$-sets, $\mathcal{A}\mathcal{G}_{\I^{*}}$-sets and $\mathcal{B}G_{\I^{*}}$-sets sets in ideal topological spaces. Properties of $\mathcal{G}_{\I^{*}}$-sets, $\delta-C$-sets, $\mathcal{A}\mathcal{G}_{\I^{*}}$-sets, $\mathcal{B}G_{\I^{*}}$-sets and $\mathcal{E}_{\I^{*}}$-open sets are investigated. Moreover, the relationships among these sets are investigated....

Existence of a Non-Oscillating solution for a System of Nonlinear ODEs -by B.V.K. Bharadwaj and Pallav Kumar Baruah

## Existence of a Non-Oscillating solution for a System of Nonlinear ODEs -by B.V.K. Bharadwaj and Pallav Kumar Baruah

Abstract: In this paper we have considered a systems of ODEs of second order and have shown the existence of a non oscillating solution for such system. We have applied the fixed point technique to show that under certian conditions there exists at least one solution...

Hangable graphs Mateusz Miotk and Jerzy Topp