Applying G-metric Space for Cantor's Intersection and Baire's Category Theorem
Journal Title: Asian Research Journal of Mathematics - Year 2017, Vol 3, Issue 2
Abstract
In this paper, Cantor's intersection theorem and Baire's category theorem are proven by using G-metric spaces.
Authors and Affiliations
G. A. Dhanorkar
Keywords
Related Articles
- EP ID EP338369
- DOI 10.9734/ARJOM/2017/30935
- Views 84
- Downloads 0
On the Application of Sumudu Transform Series Decomposition Method and Oscillation Equations
In this paper, a new method called Sumudu Transform Series Decomposition Method (STSDM) is applied to three different models of Oscillatory problems (Van der Pol, Duffing and Nonlinear Oscillatory equations). The method...
Topologized Bipartite Graph
Let G be bipartite graph with V vertices and E edges. A topological space X is a topologized graph if it satisfies the following conditions: Every singleton is open or closed. ∀x∈X, ∣∂(x)∣≤2, where ∂(x) is a boundary...
Modeling the Traffic Accident Data Using a Convenient Lognormal Diffusion Process
Aims: Theories of diffusion process play an important role in safety traffic applications. The purpose of this paper is to introduce a methodology capable for fitting the yearly traffic accidents in Kuwait. More specific...
Epidemic Model Formulation, Analysis and Simulation of Rotavirus Diarrhea for Prevention
Aims: Practical employment of epidemic models for rotavirus diarrhea is the aim of the study so that prevention is attained more swiftly thus reducing global disease burdens, mortality rates and financial burdens due to...
Numerical Study of the Effects of Suction and Pressure Gradient on an Unsteady MHD Fluid Flow between Two Parallel Plates in a Non-Darcy Porous Medium
The present problem discusses the unsteady MHD fluid flow of viscous incompressible fluid in between two parallel horizontal plates, upper being at rest and lower moving, in the presence of transverse magnetic field in a...