[6] M. Akhmet, Principles of Discontinuous Dynamical Systems , Springer, New York, 2010b. [7] M. U. Akhmet and M. O. Fen, Chaotic period-doubling and OGY control for the forced Duffing equation , Commun. Nonlinear Sci. Numer. Simulat., 17 (2012) 1929-1946. [8] M. U. Akhmet and M. O. Fen, Replication of chaos , Commun. Nonlinear Sci. Numer. Simulat., 18 (2013a) 2626-2666. [9] M. U. Akhmet and M. O. Fen, Shunting inhibitory cellular neural networks with chaotic external inputs , Chaos, 23 (2013b) 023112. [10] M. U. Akhmet and M. O. Fen, Entrainment by chaos , Journal of Nonlinear Science, 24 (2014a) 411-439. [11] M. U. Akhmet and M. O. Fen, Replication of discrete chaos , Chaotic Modeling and Simulation (CMSIM), 2 (2014b) 129-140. [12] M. Akhmet and M. O. Fen, Li-Yorke chaos in hybrid systems on a time scale , Int. J. Bifurcat. Chaos, 25 (2015) 1540024. [13] M. Akhmet and M. O. Fen, Replication of Chaos in Neural Networks, Economics and Physics , Springer-Verlag, Berlin, Heidelberg, 2016. [14] V. Avrutin, B. Schenke, and L. Gardini, Calculation of homoclinic and heteroclinic orbits in 1D maps , Commun. Nonlinear Sci. Numer Simulat., 22 (2015) 1201-1214. [15] A. L. Bertozzi, Heteroclinic orbits and chaotic dynamics in planar fluid flows , Siam J. Math. Anal., 19 (1988) 1271-1294. [16] M. Bohner and A. Peterson, Dynamic Equations on Time Scales: An Introduction with Applications , Birkhäuser, Boston, 2001. [17] R. Chacon and J. D. Bejarano, Homoclinic and heteroclinic chaos in a triple-well oscillator , Journal of Sound and Vibration, 186 (1995) 269-278. [18] X. Chen and Q. Song, Global stability of complex-valued neural networks with both leakage time delay and discrete time delay on time scales , Neurocomputing, 121 (2013) 254-264. [19] M. O. Fen and F. Tokmak Fen, Homoclinic and heteroclinic motions in hybrid systems with impacts , Math. Slovaca (accepted). [20] S. V. Gonchenko, L.P. Shil’nikov, and D.V. Turaev, Dynamical phenomena in systems with struc- turally unstable Poincaré homoclinic orbits , Chaos, 6 (1996) 15-31. [21] J. Hale and H. Koçak, Dynamics and Bifurcations , Springer-Verlag, New York, 1991. 8