*Kara, Merve ( Aksaray, Yazar )In this paper, we investigate the following system of difference equations x(n+1) = alpha(n)/1 + y(n)x(n-1), y(n+1) = beta(n)/1 + x(n)y(n-1), n is an element of N-0, where the sequences (alpha(n))(n is an element of N0), (beta(n))(n is an element of N0) are positive, real and periodic with period two and the initial values x(-1), x(0), y(-1), y(0) are non-negative real numbers. We show that every positive solution of the system is bounded and examine their global behaviors. In addition, we give closed forms of the general solutions of the system by using the change of variables. Finally, we present a numerical example to support our results
We investigate the global behavior of the solutions of several rational difference equations. In par...
Abstract In this paper, we study the following max-type system of difference equations: {xn=max{An,y...
In this paper we shall examine the periodicity and formularization of the solutions for a system of ...
In this paper, we investigate the boundedness character, the periodic character and the global behav...
We investigate the periodic nature, the boundedness character and the global asymptotic stability of...
This paper studies the boundedness, global asymptotic stability, and periodicity of positive solutio...
*Kara, M. ( Aksaray, Yazar )In this paper, we show that the system of difference equations x(n) =...
We investigate the global asymptotic stability, the periodic nature, the rate of convergence, and th...
Our goal is to study the global properties of some nonlinear rational difference equations. Consider...
This paper is dealt with the following system of difference equations xn+1=an/xn+bn/yn,yn+1=cn/xn+dn...
This dissertation is an exposition of systems of difference equations. I examine multiple examples o...
We investigate the asymptotic behavior, the oscillatory character and the periodic nature of solutio...
AbstractIn this note, we investigate the periodic character of solutions of the nonlinear, second-or...
We provide three results in this dissertation: first, we establish a method for determining the rate...
In this paper, we investigate the equilibrium points, stability of two equilibrium points, convergen...
We investigate the global behavior of the solutions of several rational difference equations. In par...
Abstract In this paper, we study the following max-type system of difference equations: {xn=max{An,y...
In this paper we shall examine the periodicity and formularization of the solutions for a system of ...
In this paper, we investigate the boundedness character, the periodic character and the global behav...
We investigate the periodic nature, the boundedness character and the global asymptotic stability of...
This paper studies the boundedness, global asymptotic stability, and periodicity of positive solutio...
*Kara, M. ( Aksaray, Yazar )In this paper, we show that the system of difference equations x(n) =...
We investigate the global asymptotic stability, the periodic nature, the rate of convergence, and th...
Our goal is to study the global properties of some nonlinear rational difference equations. Consider...
This paper is dealt with the following system of difference equations xn+1=an/xn+bn/yn,yn+1=cn/xn+dn...
This dissertation is an exposition of systems of difference equations. I examine multiple examples o...
We investigate the asymptotic behavior, the oscillatory character and the periodic nature of solutio...
AbstractIn this note, we investigate the periodic character of solutions of the nonlinear, second-or...
We provide three results in this dissertation: first, we establish a method for determining the rate...
In this paper, we investigate the equilibrium points, stability of two equilibrium points, convergen...
We investigate the global behavior of the solutions of several rational difference equations. In par...
Abstract In this paper, we study the following max-type system of difference equations: {xn=max{An,y...
In this paper we shall examine the periodicity and formularization of the solutions for a system of ...