On the Boundedness Character of a Rational System of Difference Equations with Non-constant Coefficients

Author:

Kostrov Yevgeniy,Kudlak Zachary,Vernon Patrick

Publisher

Springer International Publishing

Reference16 articles.

1. Amleh, A.M., Camouzis, E., Ladas, G.: On the dynamics of a rational difference equation. II. Int. J. Difference Equ. 3(2), 195–225 (2008)

2. Amleh, A.M., Camouzis, E., Ladas, G., Radin, M.A.: Patterns of boundedness of a rational system in the plane. J. Difference Equ. Appl. 16(10), 1197–1236 (2010). https://doi.org/10.1080/10236190903325144

3. Brett, A.M., Camouzis, E., Ladas, G., Lynd, C.D.: On the boundedness character of a rational system. J. Numer. Math. Stoch. 1(1), 1–10 (2009)

4. Camouzis, E.: Boundedness character of rational systems in the plane. In: Difference equations and applications, pp. 163–170. Uğur-Bahçeşehir Univ. Publ. Co., Istanbul (2009)

5. Camouzis, E., Drymonis, E., Ladas, G.: Patterns of boundedness of the rational system $$x_{n+1}=\frac{\alpha _1+\beta _1 x_n}{A_1+C_1 y_n}$$ and $$y_{n+1}=\frac{\alpha _2+\beta _2 x_n+\gamma _2 y_n}{A_2+B_2x_n+C_2y_n}$$. Fasc. Math. 44, 9–18 (2010)

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