Dynamical Behavior of a Third-Order Difference Equation with Arbitrary Powers
From MaRDI portal
Publication:4603464
DOI10.5666/KMJ.2017.57.2.251zbMath1384.39007OpenAlexW2890739240MaRDI QIDQ4603464
Özkan Öcalan, Raafat Abo-Zeid, Mehmet Gümüş
Publication date: 20 February 2018
Full work available at URL: http://koreascience.or.kr/journal/view.jsp?kj=GBDHBF&py=2017&vnc=v57n2&sp=251
Multiplicative and other generalized difference equations (39A20) Growth, boundedness, comparison of solutions to difference equations (39A22) Periodic solutions of difference equations (39A23) Stability theory for difference equations (39A30)
Related Items (2)
Periodic and asymptotic behavior of a difference equation ⋮ Well-defined solutions of the difference equation xn = xn−3kxn−4kxn−5k xn−kxn−2k(±1±xn−3kxn−4kxn−5k)
Cites Work
- New method to obtain periodic solutions of period two and three of a rational difference equation
- On the dynamics of the recursive sequence \(x_{n+1}=\frac{\alpha x_{n-1}}{\beta+\gamma\sum_{k=1}^tx_{n-2k}\prod_{k=1}^tx_{n-2k}}\)
- On the dynamics of a higher-order rational difference equation
- Solution and attractivity for a rational recursive sequence
- Global attractivity of a higher-order difference equation
- The dynamics of the recursive sequence \(x_{n+1}=\frac{\alpha x_{n-1}}{\beta+\gamma x_{n-2}^p}\)
- Dynamics for nonlinear difference equation \(x_{n+1}=(\alpha x_{n - k})/(\beta +\gamma x_{n - l}^p)\)
- Global asymptotic stability in some discrete dynamical systems
- Convergence of a difference equation via the full limiting sequences method
- The periodicity of positive solutions of the nonlinear difference equation \(x_{n+1} = \alpha + (x^p_{n-k})/(x^q_n)\)
- On the recursive sequence \(x_{n+1}=\frac{A\Pi^k_{i=l}x_{n-2i-1}}{B+C \Pi^{k-1}_{i=l}x_{n-2i}}\)
- Global behavior of a higher order difference equation
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Dynamical Behavior of a Third-Order Difference Equation with Arbitrary Powers
