Piecewise-Defined Difference Equations: Open Problem

Author:

Kent Candace M.

Publisher

Springer New York

Reference32 articles.

1. Al-Amleh, A., Grove, E.A., Kent, C.M., Ladas, G.: On some difference equations with eventually periodic solutions. J. Math. Anal. Appl. 233, 196–215 (1998)

2. Amleh A.M., Hoag, J., Ladas, G.: A difference equation with eventually periodic solutions. Comput. Math. Appl. 36, 401–404 (1998)

3. Bidwell, J., Franke, John, E.: Bounded implies eventually periodic for the positive case of reciprocal-max difference equation with periodic parameters. J. Differ. Equat. Appl. 14(3), 321–326 (2008)

4. Briden, W.J., Grove, E.A., Kent, C.M., Ladas, G.: Eventually periodic solutions of the difference equation $${x}_{n+1} =\max \{ \frac{1} {{x}_{n}}, \frac{{A}_{n}} {{x}_{n-1}} \}$$ . Commun. Appl. Nonliear Anal. 6(4), 31–43 (1999)

5. Briden, W.J., Grove, E.A., Ladas, G., McGrath, L.C.: On the nonautonomous equation $${x}_{n+1} =\max \{ \frac{{A}_{n}} {{x}_{n}}, \frac{{B}_{n}} {{x}_{n-1}} \}$$ . In: Proceedings of the Third International Conference on Difference Equations and Applications, 1–5 Sept 1997, pp 49–73. Gordon and Breach Science Publishers, Taipei, Taiwan (1999)

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