Dynamics of certain anti-competitive systems of rational difference equations in the plane
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2013, Vol 4, Issue 3
Abstract
In this paper, we consider a system of rational difference equations and we will prove that the unique positive equilibrium point of this system is globally asymptotically stable. We also determine the rate of convergence of a solution that converges to the equilibrium point (x; y) of this system.
Authors and Affiliations
Khuong Van Vu, Mai Nam Phong
An Introduction to Fuzzy Edge Coloring
In this paper, a new concept of fuzzy edge coloring is introduced. The fuzzy edge coloring is an assignment of colors to edges of a fuzzy graph G. It is proper if no two strong adjacent edges of G will receive the same c...
The Non-homogeneous Groshev Convergence theorem for Diophantine Approximation on Manifolds
This paper is based on Khintchine theorem, Groshev theorem and measure and dimension theorems for non-degenerate manifolds. The inhomogeneous Diophantine approximation of Groshev type on manifolds is studied. Major work...
Unbounded solution of characteristic singular integral equation using differential transform method
In this paper, The differential transform method is extended to solve the Cauchy type singular integral equation of the first kind. Unbounded solution of the Cauchy type singular Integral equation is discussed. Num...
An Existence Theorem for Quasi-Variational Inequalities
A class of set-valued quasi-variational inequalities is studied in Banach spaces. The concept of QVI was earlier introduced by A. Bensoussan and J. L. Lions [4]. In this paper we give a generalization of the existence th...
Branch and Bound Method to Solve Multi Objectives Function
This paper presents a branch and bound algorithm for sequencing a set of n independent jobs on a single machine to&nbs...