Boundedness and persistence and global asymptotic stability for a class of delay difference equations with higher order

Author:

Xian-yi Li

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Mechanical Engineering,Mechanics of Materials

Reference10 articles.

1. De Vault R, Ladas G, Schultz S W. On the recursive sequencex n+1 =(A/x n p )+B/(xn−1/p) [A]. In:Proceedings of the Second International Conference on Difference Equations [C]. Basel: Gorden and Breach Science Publishers, 1996.

2. Philos Ch G, Purnaras I K, Sficas Y G. Global attractivity in a nonlinear difference equation[J].Appl Math Comput, 1994,62:249–258.

3. Ladas G. Open problems and conjectures[A]. In:Proceedings of the First International Conference on Difference Equations[C]. Basel: Gorden and Breach Science Publishers, 1995, 337–349.

4. Arciero M, Ladas G, Schultz S W. Some open problems about the solutions of the delay difference equationx n+1 =A/(x n 2 )+1/(x n−k p ) [J].In: Proceedings of the Georgian Academy of Science Mathematics, 1993,1:257–262.

5. Brand L. A sequence defined by a difference equation [J].Amer Math Monthly, 1995,62: 489–492.

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