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• Allee, W. C. Animal Aggretions: A Study in General Sociology (University of Chicago Press, Chicago, 1931).
• Allen, L. J. S. An Introduction to Mathematical Biology (Pearson, New Jersey, 2007).
• Courchamp, F., Berec L. and Gascoigne, J. Allee Effects in Ecology and Conservation (Oxford University Press, New York, 2008).
• C¸ elik, C., Merdan, H., Duman O. and Akın, ¨O. Allee effects on population dynamics with delay, Chaos, Solitons & Fractals 37, 65–74, 2008.
• Cunningham, K., Kulenovi´c, M. R. S., Ladas, G. and Valicenti, S. V. On the recursive se- quences xn+1= (α + βxn)/(Bxn+ Cxn−1), Nonlinear Anal. 47, 4603–4614, 2001.
• Duman, O. and Merdan, H. Stability analysis of continuous population model involving predation and Allee effect, Chaos, Solitons & Fractals 41, 1218–1222, 2009.
• Elaydi, S. N. An Introduction to Difference Equations (Springer, New York, 2006).
• Fowler, M. S. and Ruxton, G. D. Population dynamic consequences of Allee effects, J Theor Biol 215, 39–46, 2002.
• Hale, J. and Ko¸cak, H. Dynamics and Bifurcation (Springer-Verlag, New York, 1991).
• Jang, S. R. J. Discrete-time host-parasitoid models with Allee effects: Density dependence versus parasitism, J. Diffence Equ. Appl 17, 525–539, 2011.
• Kulenovi´c, M. R. S., Ladas, G. and Prokup, N. R. A rational difference equations, Comput Math Appl. 41, 671-678, 2001.
• L´opez-Ruiz, R. and Fournier-Prunaret, D. Indirect Allee effect, bistability and chaotic os- cillations in a predator-prey discrete model of logistic type, Chaos, Solitons & Fractals 24, –101, 2005.
• McCarthy, M. A. The Allee effect, finding mates and theoretical models, Ecological Mod- elling 103, 99–102, 1997.
• Merdan, H. and Duman, O. On the stability analysis of a general discrete-time population model involving predation and Allee effects, Chaos, Solitons & Fractals 40, 1169–1175, 2009.
• Merdan, H., Duman, O., Akın, ¨O and C¸ elik, C. Allee effects on population dynamics in continous (overlaping) case, Chaos, Solitons & Fractals 39, 1994–2001, 2009.
• Merdan, H. and Ak G¨um¨u¸s, O. A. Stability analysis of a general discrete-time population model involving delay with Allee effects, Appl. Math. and Comp. 219, 1821–1832, 2012.
• Merdan, H. Stability analysis of a Lotka-Volterra type predator-prey system involving Allee effects, ANZIAM J. 52, 139–145, 2010.
• Murray, J. D. Mathematical Biology (Springer-Verlag, New York, 1993).
• Scheuring, I. Allee effect increases the dynamical stability of populations, J Theor. Biol. , 407–414, 1999.
• Sophia, R. and Jang, J. Allee effects in a discrete-time host-parasitoid model with stage structure in the host, Disc. & Cont. Dyn. Sys. -B 8, 145–159, 2007.
• Stephens, P. A. and Sutherland, W. J. Consequences of the Allee effect for behaviour, ecology and conservation, Trends in Ecology & Evolution 14, 401–405, 1999
• Zhou, S. R, Liu, Y. F and Wang, G. The stability of predator-prey systems subject to the Allee effects, Theor. Population Biol. 67, 23–31, 2005.