Global behavior of solutions to a higher-dimensional system of difference equations with lucas numbers coefficients
M Berkal, JF Navarro, R Abo-Zeid - Mathematical and Computational …, 2024 - mdpi.com
In this paper, we derive the well-defined solutions to a θ-dimensional system of difference
equations. We show that, the well-defined solutions to that system are represented in terms …
equations. We show that, the well-defined solutions to that system are represented in terms …
[PDF][PDF] Solutions and local stability of the Jacobsthal system of difference equations
A Ghezal, M Balegh, I Zemmouri - AIMS Math, 2024 - aimspress.com
We presented a comprehensive theory for deriving closed-form expressions and
representations of the general solutions for a specific case of systems involving Riccati …
representations of the general solutions for a specific case of systems involving Riccati …
[PDF][PDF] Solvability of a bidimensional system of rational difference equations via Mersenne numbers
A Ghezal, I Zemmouri - Palest. J. Math., 2024 - pjm.ppu.edu
SOLVABILITY OF A BIDIMENSIONAL SYSTEM OF RATIONAL DIFFERENCE EQUATIONS VIA
MERSENNE NUMBERS Page 1 Palestine Journal of Mathematics Vol 13(2)(2024) , 84–93 © …
MERSENNE NUMBERS Page 1 Palestine Journal of Mathematics Vol 13(2)(2024) , 84–93 © …
Global Stability of a System of Fuzzy Difference Equations of Higher-Order
H Althagafi, A Ghezal - Journal of Applied Mathematics and Computing, 2024 - Springer
This paper investigates a new system of two-dimensional nonlinear fuzzy difference
equations, highlighting the benefits of employing fuzzy set theory to capture uncertainty in …
equations, highlighting the benefits of employing fuzzy set theory to capture uncertainty in …
On a General Non-Linear Difference Equation of Third-Order
M Kara - Turkish Journal of Mathematics and Computer Science, 2024 - dergipark.org.tr
In this paper, we investigate the following general difference equations\begin {equation*} x_
{n+ 1}= h^{-1}\left (h\left (x_ {n}\right)\frac {Ah\left (x_ {n-1}\right)+ Bh\left (x_ {n …
{n+ 1}= h^{-1}\left (h\left (x_ {n}\right)\frac {Ah\left (x_ {n-1}\right)+ Bh\left (x_ {n …
Stability analysis of biological rhythms using three-dimensional systems of difference equations with squared terms
H Althagafi, A Ghezal - Journal of Applied Mathematics and Computing, 2025 - Springer
This paper investigates biological patterns using difference equation systems to analyze the
complex dynamics of biological systems. The study focuses on analyzing the stability of …
complex dynamics of biological systems. The study focuses on analyzing the stability of …
Analytical Study of Nonlinear Systems of Higher-Order Difference Equations: Solutions, Stability, and Numerical Simulations
H Althagafi, A Ghezal - Mathematics, 2024 - mdpi.com
This paper aims to derive analytical expressions for solutions of fractional bidimensional
systems of difference equations with higher-order terms under specific parametric …
systems of difference equations with higher-order terms under specific parametric …
[PDF][PDF] Global stability and co-balancing numbers in a system of rational difference equations
This paper investigates both the local and global stability of a system of rational difference
equations and its connection to co-balancing numbers. The study delves into the intricate …
equations and its connection to co-balancing numbers. The study delves into the intricate …
On a Class of Difference Equations System of Fifth-Order
In the current paper, we investigate the following new class of system of difference equations
u_ n+ 1= &f^-1\left (g\left (v_ n-1\right) A_ 1 f\left (u_ n-2\right)+ B_ 1 g\left (v_ n-4\right) C_ 1 …
u_ n+ 1= &f^-1\left (g\left (v_ n-1\right) A_ 1 f\left (u_ n-2\right)+ B_ 1 g\left (v_ n-4\right) C_ 1 …
Solving Nonlinear Difference Equations: Insights from Three-Dimensional Systems and Numerical Examples
This paper presents a study on nonlinear difference equation systems of 6k+ 3 order. The
equations are of the form p n+ 1= pn−(6k+ 2)/(±1±qn− 2k rn−(4k+ 1) pn−(6k+ 2)), q n+ 1 …
equations are of the form p n+ 1= pn−(6k+ 2)/(±1±qn− 2k rn−(4k+ 1) pn−(6k+ 2)), q n+ 1 …