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Referencias:

• Balanov, A., Janson, N., Schöll, E., Delayed feedback control of chaos: bifurcation analysis (2005) Phys Rev E, 71 (16222), pp. 1-9
• Bharti, L., Yuasa, M., (2010) Energy variability and chaos in ueda oscillator, , http://www.rist.kindai.ac.jp/no.23/yuasa-EVCUO.pdf, Accessed 7 Sept 2018
• Boccaletti, S., Grebogi, C., Lai, Y.C., Mancini, H., Maza, D., The control of chaos: theory and applications (2000) Phys Rep, 329, pp. 103-197
• Cao, J., Yu, W., Stability and hopf bifurcation on a two-neuron system with time delay in the frequency domain (2007) Int J Bifurc Chaos, 17 (4), pp. 1355-1366
• Chen, G., Yu, X., On time-delayed feedback control of chaotic systems (1999) IEEE Trans Circuits Syst I Fundam Theory Appl, 46 (6), p. 767
• Chua, L., Moiola, J., Hopf bifurcations and degeneracies in Chua’s circuit—a perspective from a frequency domain approach (1999) Int J Bifurc Chaos, 9 (1), pp. 295-303
• Decroly, O., Goldbeter, A., Birhythmicity, chaos, and other patterns of temporal self-organization in a multiply regulated biochemical system (1982) Proceedings of the National Academy of Sciences
• Erneux, T., (2009) Applied delay differential equations, 3. , Springer, Berlin
• Fourati, A., Feki, M., Derbel, N., (2010) Stabilizing the unstable periodic orbits of a chaotic system using model independent adaptive time-delayed controller, , Springer, Berlin
• Hale, J., (1977) Theory of functional differential equations, , Springer, Berlin
• Hövel, P., (2010) Control of Complex Nonlinear Systems with Delay, , Springer Theses, Springer Berlin Heidelberg, Berlin, Heidelberg
• Kar, S., Ray, D.S., Noise induced chaos in the model of birhythmicity (1994) National Conference on Nonlinear Systems and Dynamics, pp. 269-271
• Letellier, C., Topological analysis of chaos in a three-variable biochemical model (2002) Acta Biotheor, 50, pp. 1-13
• MacKey, M., Glass, L., Oscillations and chaos in physiological control systems (1977) Sci New Ser, 197, pp. 287-289
• Makroglou, A., Li, J., Kuang, Y., Mathematical models and software tools for the glucose-insulin regulatory system and diabetes: an overview (2006) Sci Direct Appl Numer Math, 56, pp. 559-573
• Montero, F., Morán, F., Biofísica (1992) Procesos De autoorganización En Biología, , Eudema, Madrid
• Morse, A., Ring models for delay-differential Systems (1976) Automatica, 12, pp. 529-531
• Murray, J., (2001) Mathematical biology. I. An introduction, , Springer, New York City
• Nelson, D., Cox, M., (2017) Lehninger principles of biochemistry, , 7, Sigma-Aldrich, St. Louis
• Ott, E., Grebogi, C., Yorke, Y.A., Controlling chaos (1990) Phys Rev Lett, 64 (11), pp. 1196-1199
• Pyragas, K., Continuous control of chaos by self-controlling feedback (1992) Phys Lett A, 170, pp. 421-428
• Ruan, S., Wei, J., On the zeros of trasncendental functions with applications to stability of delay differential equations with two delays (2003) Dyn Contin Discrete Impuls Syst Ser A Math Anal, 10, pp. 863-874
• Strogatz, S., (1994) Nonlinear dynamical and chaos. With applications to physics, biology, chemistry and engineering. Studies in nonlinearity, , Westview Press, Boulder
• Torres, N., (1991) Caos En Sistemas Biológicos, Departamento De Bioquímica Y Biología Molecular, Facultad De Biología, , Universidad de La Laguna
• Westermack, P., Lansner, A., A model of phosphofructokinase and glycolytic oscillations in the pancreatic β -cell (2003) Biophys J, 85, pp. 126-139
• Xian, L.Y., Fu, D.D., Jing-Hua, X., Chaos and other temporal self-organization patterns in coupled enzyme catalysed systems (1984) Commun Theor Phys, 3 (5), pp. 629-638
• Xu, C., Bifurcations for a phytoplankton model with time delay (2011) Electron J Differ Equ, 2011 (148), p. 1
• Xu, C., Liao, M., Frequency domain approach for hopf bifurcation analysis in a single mode laser model with time delay (2010) J Math Res, 2 (3), pp. 144-149

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