[10] Akhmet MU. Dynamical synthesis of quasi-minimal sets. Int J Bifur Chaos 2009;19:2423–7. [11] Akhmet MU. Li-Yorke chaos in the system with impacts. J Math Anal Appl 2009;351:804–10. [12] Akhmet MU, Fen MO. Replication of chaos. Commun Nonlinear Sci Numer Simulat 2013;18:2626– 66. [13] Akhmet MU, Fen MO. Shunting inhibitory cellular neural networks with chaotic external inputs. Chaos 2013;23:023112. [14] Akhmet MU, Fen MO. Entrainment by chaos. J Nonlinear Sci 2014;24:411–39. [15] Akhmet M, Fen MO. Replication of Chaos in Neural Networks, Economics and Physics. Beijing: Higher Education Press; Heidelberg: Springer; 2016. [16] Nemytskii VV, Stepanov VV. Qualitative Theory of Differential Equations. Princeton, New Jersey: Princeton University Press; 1960. [17] Hilmy H. Sur les ensembles quasi-minimaux dans les systèmes dynamiques. Ann of Math 1936;37:899–907. [18] Hale JK. Ordinary Differential Equations. Malabar, FL: Krieger Publishing Company; 1980. [19] Wiggins S. Global Bifurcation and Chaos: Analytical Methods. New York, Berlin: Springer-Verlag; 1988. [20] Shi Y, Yu P. On chaos of the logistic maps. Dynam Contin Discrete Impuls Syst Ser B 2007;14:175– 95. [21] Banks J, Brooks J, Cairns G, Davis G, Stacey P. On Devaney’s definition of chaos. Amer Math Monthly 1992;99:332–4. [22] Hammel SM, Yorke JA, Grebogi C, Do numerical orbits of chaotic dynamical processes represent true orbits? J Complexity 1987;3:136-45. 17