References
- R.J.H. Beverton and S.J. Holt, On the Dynamics of Exploited Fish Population, Fishery Investigations (Great Britain, Ministry of Agriculture, Fisheries, and Food), Vol. 19, H. M. Stationery Office, London, 1957.
- M. Bohner, Some oscillation criteria for first order delay dynamic equations, Far East J. Appl. Math. 18(3) (2005), pp. 289–304
- M. Bohner and R. Chieochan, Floquet theory for q-difference equations, Sarajevo J. Math. 8(21) (2) (2012), pp. 1–12
- M. Bohner and R. Chieochan, Positive periodic solutions for higher-order functional q-difference equations, J. Appl. Funct. Anal. 8(1) (2013), pp. 14–22
- M. Bohner and A. Peterson, Dynamic Equations on Time Scales: An Introduction with Applications, Birkhäuser Boston, Boston, MA 2001.
- M. Bohner, S. Stević, and H. Warth, The Beverton–Holt difference equation, in Discrete Dynamics and Difference Equations, S. Elaydi, H. Oliveira, J. Ferreira, and J. Alves, eds., World Scientific, Hackensack, NJ, 2010, pp. 189–193
- M. Bohner and H. Warth, The Beverton–Holt dynamic equation, Appl. Anal. 86(8) (2007), pp. 1007–1015. doi: 10.1080/00036810701474140
- J. M. Cushing and S. M. Henson, A periodically forced Beverton–Holt equation, J. Difference Equ. Appl. 8(12) (2002), pp. 1119–1120. doi: 10.1080/1023619021000053980
- S. Elaydi and R.J. Sacker, Global stability of periodic orbits of nonautonomous difference equations in population biology and the Cushing–Henson conjectures, in Proceedings of the Eighth International Conference on Difference Equations and Applications, S. Elaydi, G. Ladas, B. Aulbach, and O. Dosly, eds., Chapman & Hall/CRC, Boca Raton, FL, 2005, pp. 113–126.
- S. Elaydi and R. J. Sacker, Nonautonomous Beverton–Holt equations and the Cushing-Henson conjectures, J. Difference Equ. Appl. 11(4–5) (2005), pp. 337–346. doi: 10.1080/10236190412331335418
- R. M. May, Simple mathematical models with very complicated dynamics, Nature 261 (1976), pp. 459–467. doi: 10.1038/261459a0
- F.-H. Wong, C.-C. Yeh and W.-C. Lian, An extension of Jensen's inequality on time scales, Adv. Dyn. Syst. Appl. 1(1) (2006), pp. 113–120