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Stability and Hopf bifurcation analysis for a Lotka-Volterra predator-prey model with two delays

References Bhattacharyya, R. and Mukhopadhyay, B. (2006). Spatial dynamics of nonlinear prey-predator models with prey migration and predator switching, Ecological Complexity   3 (2): 160-169. Faria, T. (2001). Stability and bifurcation for a delayed predatorprey model and the effect of diffusion, Journal of Mathematical Analysis and Applications   254 (2): 433-463. Gao, S. J., Chen, L. S. and Teng, Z. D. (2008). Hopf bifurcation and global stability for a delayed predator

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A predator-prey model with allee effect and fast strategy evolution dynamics of predators using hawk and dove tactics

References [1] AUGER, P.-PARRA, R. B-MORAND, S.-SÁNCHEZ, E.: A predator-prey model with predators using hawk and dove tactics, Mathematical Biosciences 177&178 (2002), 185-200. [2] KUZNETSOV, Y. A.: Elements of Applied Bifurcation Theory. Springer-Verlag, Berlin, New York, Inc. 1998.

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Swarm Intelligence Algorithm Based on Competitive Predators with Dynamic Virtual Teams

Proceedings of the 2009 WRI Global Congress on Intelligent Systems - Volume 01, GCIS ’09, 2009, pp. 124–128 [31] Arlindo Silva, Ana Neves, and Ernesto Costa, Chasing the swarm: a predator prey approach to function optimisation, In Proceedings of the MENDEL2002—-8th International Conference on Soft Computing, Brno, Czech Republic, 2002 [32] Ying Tan and Yuanchun Zhu, Fireworks algorithm for optimization, In Advances in Swarm Intelligence, Springer, 2010, pp. 355–364 [33] Shiqin Yang and Yuji Sato, Fitness predator optimizer to avoid premature convergence

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Bifurcation and control for a discrete-time prey–predator model with Holling-IV functional response

Lyapunov functional for a system with a time-varying delay, International Journal of Applied Mathematics and Computer Science 22 (2): 327-337, DOI: 10.2478/v10006-012-0024-7. Fan, Y. and Li, W. (2004). Permanence for a delayed discrete ratio-dependent predator-prey system with Holling type functional response, Journal of Mathematical Analysis and Applications 299 (2): 357-374. Freedman, H.I. (1976). Graphical stability, enrichment, and pest control by a natural enemy, Mathematical Biosciences 31 (3-4): 207

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Fish and amphibians as bat predators

, Distribution, and Natural History. University Press of Florida, Gainesville. Simpfendorfer, C. (1992) Biology of tiger sharks (Galeocerdo cuvier) caught by the Queensland shark meshing program off Townsville, Australia. Marine and Freshwater Research, 43, 33-43. Smokeyrobot (2014) Comment. Retrieved from https://www.reddit. com/r/science/comments/1uvn4l/first_confirmed_record_ of_a_freshwater_fish/cem699p (accessed 28 September 2015). Sparks, D.W., Roberts, K.J. & Jones, C. (2000) Vertebrate predators on bats in North America North of Mexico. Reflections of a naturalist

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Discrete-time Holling type II models with Allee and refuge effects

Bibliography [1] H. N. Agiza, E. M. ELabbasy, H. EL-Metwally and A. A. Elsadany, Chaotic dynamics of a discrete prey-predator model with Holling type II, Nonlinear Analysis: Real World Applications 10 (2009), 116-129. [2] L. Edelstein-Keshet, Mathematical Models in Biology , Random House, New York, 1988. [3] S. Elaydi, Discrete Chaos: With Applications in Science and Engineering , Second Edition, Chapman & Hall/CRC, 2008. [4] J. Hainzl, Stability and Hopf bifurcation in a predator-prey system with several parameters, SIAM J. Appl

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Deterministic models and identification of their parameters

References [1] BOLKER, M. B.: Ecological Models and Data in R. Princeton Univ. Press, Princeton, NJ, 2008. [2] BRITTON, N. F.: Essential Mathematical Biology. Springer-Verlag, London, 2003. [3] CARPENTER, S. R.-COTTINGHAM,K. L.-STOW, C. A.: Fitting predator-prey models to time series with observation errors, Ecology 75 (1994), 1254-1264. [4] GAUSE, G. F.: The Struggle for Existence. Williams&Wilkins, Baltimore, 1934. [5] HLUCHÝ, M.-POSPÍŠIL, Z.: Use of the predatory

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From Man as Predator to Man as Giver. Reflections on the Gift and the Self-Giving in Psychology

Abstract

Considering the values and the cultural model today prevailing, all centred on narcissistic individualism and extreme competition, Chiara Lubich’s thought on gift and self – giving is likely to look ingenuous and absurd. However, this thought is confirmed in the secular culture of today and in particular in the psychological studies.

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Analysis of skull morphometric characters in Owls (Strigiformes)

molecular evolution. – Yale University Press Sonerud, G. A. 1986. Effect of snow cover on seasonal changes in diet, habitat, and regional distribution of raptors that prey on small mammals in boreal zones of Fennoscandia. – Ecography 9(1): 33–47. DOI: 10.1111/j.1600-0587.1986.tb01189.x Sonerud, G. A. 1992. Search tactics of a pause-travel predator: adaptive adjustments of perching times and move distances by Hawk Owls (Surnia ulula) . – Behavioral Ecology and Sociobiology 30(3–4): 207–217. Tornberg, R., Mikkola, H. & Rytkönen, S. 2016. Morphometric sex

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Does the Abundance of Voles Microtus spp. Still Determine a Number of Wintering Long-Eared Owls Asio Otus?

owls Glaucidium passerinum . Ornis Fenn ., 84,105−111. Hanski, I., Hansson, L. & Henttonen H. (1991). Specialist predators, generalist predators, and the microtine rodent cycle. J. Anim. Ecol ., 60, 353−367. DOI: 10.2307/5465. Hansson, L. & Henttonen H. (1985). Gradients in density variations of small rodents: the importance of latitude and snow cover. Oecologia , 67, 394−402. DOI: 10.1007/BF00384946. Hendrickson, G.O. & Swan C. (1938). Winter notes on the short-eared owl . Ecology , 19, 584−588. DOI: 10.2307/1930939. Henttonen, H. (2000). Long

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