Extending and generalizing the results of rational equations, Dynamics of Third Order
Rational Difference Equations with Open Problems and Conjectures focuses on the …

We present a global attractivity result for maps generated by systems of autonomous
difference equations. It is assumed that the map of the system leaves invariant a box, is …

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 …

Our aim in this paper is to investigate the boundedness, the extreme stability, and the
periodicity of positive solutions of the periodically forced Sigmoid Beverton–Holt model …

Full article: On second-order rational difference equations, part 1 Skip to Main Content Taylor
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Difference equations with periodic coefficients have been studied by several authors. See,
for example,[1, 3, 10–13, 15–20, 22–25, 27, 28]. One of the goals of introducing periodic …

In this paper, we investigate the existence of the Neimark–Sacker bifurcation of discrete
delay Pielou Model with positive parameters. It is shown that this model undergoes a …

In this paper we continue to study the global behavior of the periodically forced Sigmoid
Beverton–Holt model yn+ 1= anyδ n 1+ yδ n, n= 0, 1,..., where the initial condition y0 is …

It is well known that the periodic cycle of a periodically forced nonlinear difference equation
is attenuant (resonant) if where {K n} is the carrying capacity of the environment and …

We propose an alternative delayed population growth difference equation model based on a
modification of the Beverton–Holt recurrence, assuming a delay only in the growth …