References
- Beverton, R. J. H., Holt, S. J. (1957). On the Dynamics of Exploited Fish Populations. London: H. M. Stationery Office.
- Brauer, F., Castillo-Chavez, C. (2012). Mathematical Models in Population Biology and Epidemiology. New York: Springer.
- Berezansky, L., Braverman, E. (2004). On impulsive Beverton-Holt difference equations and their applications. J. Differ. Equ. Appl. 10(9): 851–868. DOI: 10.1080/10236190410001726421.
- De la Sen, M. (2008). The generalized Beverton-Holt equation and the control of populations. Appl. Math. Model. 32(11): 2312–2328. DOI: 10.1016/j.apm.2007.09.007.
- Gleick, J. (1987). Chaos: Making a New Science. New York: Viking.
- Hoppensteadt, F. C. (1982). Mathematical Methods of Population Biology. Cambridge: Cambridge University Press.
- Kalman, D. (1997). Elementary Mathematical Models: Order Aplenty and a Glimpseof Chaos. Washington, DC: Mathematical Association of America.
- Kalman, D. (2023). Improved approaches to discrete and continuous logistic growth. PRIMUS 33(2): 107–122 DOI: 10.1080/10511970.2022.2040664.
- May, R. M. (1975). Biological populations obeying difference equations: Stable points, stable cycles, and chaos. J. Theor. Biol. 51(2): 511–524. DOI: 10.1016/0022-5193(75)90078-8.
- May, R. M. (1976). Simple mathematical models with very complicated dynamics. Nature. 261(June 10): 459–467. DOI: 10.1038/261459a0.
- Mickens, R. (1991). Difference Equations, 2nd ed. Boca Raton: CRC Press/Chapman.
- Utida, S. (1967). Damped oscillation of population density at equilibrium. Res. Popul. Ecol. 9(1): 1–9. DOI: 10.1007/BF02521392.
- Verhulst, P. F. (1838). Notice sur la loi que la population suit dans son accroissement. Corresp. Math. Phys. 10: 113–121.
- Verhulst, P. F. (1845). Recherches mathématiques sur la loi d’accroissement de la population. Nouveaux Mémoires de l’Académie Royale des Sciences et Belles-Lettres de Bruxelles 18: 1–42.