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Volume 7, No. 3, September 2014




Subsets in Terms of ΨH


In this paper, we study the properties of  ΨHA-sets and  ΨHC-sets introduced by Kim and Min. Also, we characterize these sets in terms of strongly μ-codense hereditary classes.


V. Renukadevi

P. Vimaladevi


JJMS, 2014, 7(3), 171-184

Complement Graphs for Zero - Divisors of C(X)


Let X be a completely regular Hausdorff space and let C(X) be the ring of all continuous real valued functions defined on X. The complement graph for the zero-divisors in C(X) is a simple graph in which two zero-divisor functions are adjacent if their product is non-zero.

In this article, the complement graph for the zero-divisor graph of C(X) and its line graph are studied. It is shown that if X has more than 2 points, then these graphs are connected with radius 2, and diameter less than or equal to 3. The girth is also calculated for them to be 3, and it is shown that they are always triangulated and hypertriangulated. Bounds for the dominating number and clique number are also found for them in terms of the density number of X.


Ghada Alafifi

Emad Abu Osba


JJMS, 2014, 7(3), 185-205


On D-Continuous Functions and its Some Properties



In this paper, we introduce a new class of continuous functions called D-continuous functions by utilizing D-closed sets. We study their properties in topological space. It turns out, among others, the D-continuous is weaker than perfect continuity and stronger than both gp-continuity and πgp-continuity.



J. Antony Rex Rodrigo 

K. Dass


JJMS, 2014, 7(3), 207-231

Cyclic Contractions in θ-Complete Partial Cone Metric Spaces and Fixed Point Theorems



In this paper, we introduce the generalized cyclic contractions on θ-complete partial cone metric spaces and prove a fixed point result in such spaces without assuming the normality of cone. Our result generalizes some known results from metric and cone metric spaces in θ-complete cone metric spaces. For illustration examples are provided.


S.K. Malhotra

Satish Shukla

J.B. Sharma

JJMS, 2014, 7(3), 233-246

A Generalized Bivariate Geometric Distribution Based on an Urn Model with Stochastic Replacement


A Generalized Bivariate Geometric Distribution (GBGD) for explaining data arisen from four-fold sampling has been obtained through an urn-model with stochastic replacement. The marginal distributions of this generalized distribution, as in the case of the Bivariate Geometric Distribution (BGD), are the geometric distributions, but its one of the conditional distributions is the Consulís (1974) Quasi Binomial Distribution (QBD), in place of binomial distribution in the BGD. The moments of the first and second orders of the GBGD have been obtained. As the QBD has been found to possess tremendous capability to fit to discrete data-sets of various nature, it is expected that the obtained

GBGD would cover a wide range of data-sets.


Rama Shanker

A. Mishra



JJMS, 2014, 7(3), 247-256