Affiliation:
1. ISTANBUL AYDIN UNIVERSITY
2. KONYA TECHNICAL UNIVERSITY
3. King Khalid University
Abstract
We explore the dynamics of adhering to rational difference formula $$ \psi_{m+1}=\frac{\psi_{m-20}}{\pm 1 \pm \psi_{m-2}\psi_{m-5}\psi_{m-8}\psi_{m-11}\psi_{m-14}\psi_{m-17}\psi_{m-20}}, \quad m \in \mathbb{N}_{0} $$ where the initials are arbitrary nonzero real numbers. Specifically, we examine global asymptotically stability. Additionally, we provide examples and solutions graphs of some special cases.
Publisher
Kyrgyz-Turkish Manas University
Reference30 articles.
1. Abdelrahman M.A.E, Moaaz O., ”On the New Class of The Nonlinear Rational Difference Equations,” Electronic Journal of Mathematical Analysis and Applications, 6 (1), 117-125, (2018).
2. Ahmed A.E.S., Iriˇcanin B., KosmalaW., Stevi´c S., Smarda Z, ”Note on constructing a family of solvable sine-type difference equations,” Advances in Difference Equations, 2021(1), 1-11, (2021).
3. Agarwal R.P., ”Difference Equations and Inequalities,” Marcel Dekker, New York, 1992, 2nd edition, 2000.
4. Agarwal R.P.and Elsayed E.M., ”Periodicity and stability of solutions of higher order rational difference equation,” Advanced Studies in Contemporary Mathematics, 17(2), 181-201, (2008).
5. Agarwal R.P.and Elsayed E.M., ”On the solution of fourthorder rational recursive sequence,” Advanced Studies in Contemporary Mathematics, 20(4), 525-545 (2010).
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