Correction to: Dynamical behavior of rational difference equation $$x_{n+1}=\frac{x_{n-17}}{\pm 1\pm x_{n-2}x_{n-5}x_{n-8}x_{n-11}x_{n-14}x_{n-17}}$$

The principle goal of this paper is to look at some of the qualitative behavior of the critical point of the rational difference equation Ψ_{n+1}=αΨ_{n-2}+((βΨ_{n-2}Ψ_{n-3})/(γΨ_{n-3}+δΨ_{n-6})), n=0,1,2,..., where α,β,γ and δ are arbitrary positive real numbers. We also used the proposed equation to get the general solution for particular cases and provided numerical examples to demonstrate our results.

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Correction to: Dynamical behavior of rational difference equation $$x_{n+1}=\frac{x_{n-17}}{\pm 1\pm x_{n-2}x_{n-5}x_{n-8}x_{n-11}x_{n-14}x_{n-17}}$$

Cited by 2 publications

References 24 publications

Dynamical Behavior of the Rational Difference Equation $${x}_{n+1}=\frac{{x}_{n-13}}{\pm 1\pm {x}_{n-1}{x}_{n-3}{x}_{n-5}{x}_{n-7}{x}_{n-9}{x}_{n-11}{x}_{n-13}}$$

Dynamical Behavior of the Rational Difference Equation $${x}_{n+1}=\frac{{x}_{n-13}}{\pm 1\pm {x}_{n-1}{x}_{n-3}{x}_{n-5}{x}_{n-7}{x}_{n-9}{x}_{n-11}{x}_{n-13}}$$

On Dynamics and Solutions Expressions of Higher-Order Rational Difference Equations

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