Nonautonomous Beverton-Holt equations and the Cushing-Henson conjectures

Journal of Difference Equations and Applications

Volumn 11, Issue 4-5, 2005, Pages 337-346

  Elaydi, Saber ^a   Sacker, Robert J ^b  

^a TRINITY UNIVERSITY   (United States)

^b UNIVERSITY OF SOUTHERN CALIFORNIA   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 22544488393     PISSN: 10236198     EISSN: None     Source Type: Journal    
DOI: 10.1080/10236190412331335418     Document Type: Article

References (9)

1. Adler, A. and Coury, J., 1995, The Theory of Numbers (Boston: Jones and Bartlett Publishers).
2. Cushing, J.M. and Henson, S.M., 2001, Global dynamics of some periodically forced, monotone difference equations, Journal of Difference Equation and Applications, 7, 859-872.
3. Cushing, J.M. and Henson, S.M., 2002, A periodically forced Beverton-Holt equation, Journal of Difference Equation and Applications, 8, 1119-1120.
4. Elaydi, S. and Sacker, R.J., Global stability of periodic orbits of nonautonomous difference equations and population biology, Journal of Differential Equations, 208(11), 258-273.
5. Elaydi, S. and Sacker, R.J., 2003, Global stability of periodic orbits of nonautonomous difference equations in population biology and the Cushing-Henson conjectures, Proceedings of the 8th International Conference on Difference Equations (Brno), to appear.
6. Franke, J. and Selgrade, J., 2003, Attractors for discrete periodic dynamical systems, Journal of Mathematical Analysis Applied, 286(1), 64-79.
7. Kocic, V.L., A note on the Cushing-Henson conjectures (this issue).
8. Kon, R., 2004, A note on attenuant cycles of population models with periodic carrying capacity, Journal of Difference Equation Application, 10(8), 791-793.
9. Kon, R., Attenuant cycles of population models with periodic carrying capacity (this issue).