Representation of Solutions to a Two-Dimensional System of Difference Equations
Abstract
Keywords
Supporting Institution
References
- [1] S. N. Elaydi, Discrete chaos: with applications in science and engineering, Chapman and Hall/CRC, 2007.
- [2] A. de Moivre, De Fractionibus Algebraicis Radicalitate immunibus ad Fractiones Simpliciores reducendis, deque summandis Terminis quarumdam Serierum aequali Intervallo a se distantibus, Philos. Trans. 32 (1722), 162–178 (in Latin).
- [3] A. de Moivre, Miscellanea analytica de seriebus et quadraturis, 1730 (in Latin).
- [4] R. M. May, Simple mathematical models with very complicated dynamics, Nature, 261 (1976), no. 5560, 459–467.
- [5] M. Gümüs¸ and K. Türk, Dynamical behavior of a hepatitis B epidemic model and its NSFD scheme, J. Appl. Math. Comput. 70 (2024), 3767–3788 . https://doi.org/10.1007/s12190-024-02103-6.
- [6] A. Q. Khan, A. Maqbool, M. J. Uddin, and S. M. S. Rana, Dynamical analysis of a two-dimensional discrete predator–prey model. Journal of Computational and Applied Mathematics, 440 (2024), 115578.
- [7] M. F. Ansori and F. H. Gümüs, A Difference Equation of Banking Loan with Nonlinear Deposit Interest Rate. Journal of Mathematical Sciences and Modelling, 7 (2024), no. 1, 14–19.
- [8] L.C. Mcgrath and C. Teixeira, Existence and behavior of solutions of the rational equation $x_{n+1}=\frac{x_{n}(ax_{n-1}+bx_{n})}{cx_{n-1}+dx_{n}}$, Rocky Mountain J. Math., 36 (2006), no. 2, 649–674.
Details
Primary Language
English
Subjects
Applied Mathematics (Other)
Journal Section
Research Article
Authors
Mehmet Gümüş
0000-0002-7447-479X
Türkiye
Raafat Abo-zeid
Egypt
Ana Catarina Carapito
*
Portugal
Early Pub Date
April 29, 2025
Publication Date
April 30, 2025
Submission Date
February 25, 2025
Acceptance Date
March 17, 2025
Published in Issue
Year 2025 Volume: 13 Number: 1
