The qualitative behavior of solutions of a nonlinear difference equation

Author:

Jaberi Douraki Majid,Dehghan Mehdi,Razzaghi Mohsen

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics

Reference17 articles.

1. M. Dehghan, M. Jaberi Douraki, Dynamics of a rational difference equation using both theoretical and computational approaches, Applied Mathematics and Computation, in press, doi: 10.1016/j.amc.2004.09.009.

2. Bounds for solutions of a six-point partial-difference scheme;Dehghan;Computers and Mathematics with Applications,2004

3. Global behavior of xn+1=p+yn-kqyn+yn-k;DeVault;Nonlinear Analysis, Theory, Methods & Applications,2001

4. Global attractivity and convergence to the two-cycle in a difference equation;Franke;Journal of Difference Equations and Applications,1999

5. On the recursive sequence xn+1=α+βxnγ+xn;Gibbons;Mathematical Sciences Research Hot-Line,2000

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1. Dynamics of Kth Order Rational Difference Equation;Journal of Applied Nonlinear Dynamics;2021-03

2. Dynamics of higher order rational difference equation xn+1 = (alpha;INT J NONLINEAR ANAL;2017

3. Global dynamics for a higher order rational difference equation;Rocky Mountain Journal of Mathematics;2013-08-01

4. Global Behavior ofxn+1=(α+βxn-k)/(γ+xn);Discrete Dynamics in Nature and Society;2013

5. Global Stability of a Rational Difference Equation;Discrete Dynamics in Nature and Society;2010

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