In this paper, a rational difference equation with positive parameters and non-negative
conditions is used to determine the presence and direction of the Neimark–Sacker …

We consider the second-order rational difference equation xn+ 1= γ+ δ xnxn− 1 2, x_ n+ 1=
γ+ δ x_ nx^ 2 _ n-1, where γ, δ are positive real numbers and the initial conditions x− 1 x_-1 …

We compute the direction of the Neimark–Sacker bifurcation for the difference equation xn+
1= xn Cx2 n-1+ Dxn+ F, where C, D and F are positive numbers and the initial conditions x-1 …

We investigate the local and global character of the unique equilibrium point, the existence
and the local stability of the period-two solutions of certain homogeneous fractional …

In this paper, we explore the qualitative features of a second-order fuzzy difference equation
with quadratic term xn+ 1= A+ B xnxn-1 2, n= 0, 1,…. Here the parameters A, B∈ ℜ F+ and …

We investigate the local and global character of the unique equilibrium point and
boundedness of the solutions of certain homogeneous fractional difference equation with …

This article explores the asymptotic feature of a discrete secondorder fractal FDE (fuzzy
difference equation) with quadratic term. Specifically, applying a generalization of division (g …

We investigate the local and global character of the unique equilibrium point of certain
homogeneous fractional difference equation with quadratic terms. The existence of the …

Here the parameters A, B∈ R+ F and the initial values x0, x− 1∈ R+ F. Utilizing a
generalization of division (g-division) of fuzzy numbers, we obtain some sufficient condition …

In this article, we investigate the third-order rational difference equation containing positive
parameters and also check the Neimark-Sacker bifurcation and its direction. First, the …