[1] Alidousti, J., Eskandari, Z., & Avazzadeh, Z. (2020). Generic and symmetric bifurcations analysis of a three dimensional economic model. Chaos, Solitons & Fractals, 140, 110251.
[2] Assous, M., & Carret, V. (2022). Modeling economic instability: A history of early macroeconomics. Springer Nature.
[3] Barnett, W. A., & Ghosh, T. (2013). Bifurcation analysis of an endogenous growth model. The Journal of Economic Asymmetries, 10(1), 53-64.
[4] Benhabib, J., & Nishimura, K. (2012). The Hopf bifurcation and existence and stability of closed orbits in multisector models of optimal economic growth. In Nonlinear dynamics in equilibrium models: Chaos, cycles and indeterminacy (pp. 51-73). Cambridge University Press.
[5] Bouali, S. (1999). Feedback loop in extended Van der Pol's equation applied to an economic model of cycles. International Journal of Bifurcation and Chaos, 9(4), 745-756.
[6] Camargo, V. E., Amaral, A. S., Crepaldi, A. F., & Ferreira, F. F. (2022). Synchronization and bifurcation in an economic model. Chaos: An Interdisciplinary Journal of Nonlinear Science, 32(10).
[7] Carr, J. (1981). Applications of center manifold theory. Springer-Verlag.
[8] De Cesare, L., & Sportelli, M. (2005). A dynamic IS-LM model with delayed taxation revenues. Chaos, Solitons & Fractals, 25(1), 233-244.
[9] Dhooge, A., Govaerts, W., Kuznetsov, Y. A., Meijer, H. G. E., & Sautois, B. (2008). New features of the software MatCont for bifurcation analysis of dynamical systems. Mathematical and Computer Modelling of Dynamical Systems, 14(2), 147-175.
[10] Eskandari, Z., Avazzadeh, Z., Khoshsiar Ghaziani, R., & Li, B. (2025). Dynamics and bifurcations of a discrete-time Lotka{Volterra model using nonstandard nite di erence discretization method. Mathematical Methods in the Applied Sciences, 48(7), 7197-7212.
[11] Eskandari, Z., & Alidousti, J. (2020). Stability and codimension 2 bifurcations of a discrete time SIR model. Journal of the Franklin Institute, 357(15), 10937-10959.
[12] Eskandari, Z., Alidousti, J., Avazzadeh, Z., & Machado, J. T. (2021). Dynamics and bifurcations of a discrete-time prey-predator model with Allee e ect on the prey population. Ecological Complexity, 48, 100962.
[13] Eskandari, Z., Alidousti, J., & Ghaziani, R. K. (2021). Codimension-one and -two bifurcations of a three-dimensional discrete game model. International Journal of Bifurcation and Chaos, 31(2), 2150023.
[14] Gardini, L., Gori, L., Guerrini, L., & Sodini, M. (2018). Introduction to the focus issue \Nonlinear economic dynamics". Chaos: An Interdisciplinary Journal of Nonlinear Science, 28(5).
[15] Goodwin, R. M. (1967). A growth cycle: Socialism, capitalism and economic growth. In C. H. Feinstein (Ed.), Essays in economic dynamics (pp. 165-170). Palgrave Macmillan UK.
[16] Govaerts, W., Ghaziani, R. K., Kuznetsov, Y. A., & Meijer, H. G. (2007). Numerical methods for two-parameter local bifurcation analysis of maps. SIAM Journal on Scienti c Computing, 29(6), 2644-2667.
[17] Guerrini, L., Krawiec, A., & Szyd lowski, M. (2020). Bifurcations in an economic growth model with a distributed time delay transformed to ODE. Nonlinear Dynamics, 101(2), 1263-1279.
[18] Hadadi, J., Alidousti, J., Khoshsiar Ghaziani, R., & Eskandari, Z. (2025). Bifurcations and complex dynamics of a two dimensional neural network model with delayed discrete time. Mathematical Methods in the Applied Sciences, 48(7), 8091-8102.
[19] Kuznetsov, Y. A. (2004). Elements of applied bifurcation theory. Springer Science & Business Media.
[20] Kuznetsov, Y. A., & Meijer, H. G. (2019). Numerical bifurcation analysis of maps (Vol. 34). Cambridge University Press.
[21] Lorenz, H. W. (1993). Nonlinear dynamical economics and chaotic motion (Vol. 334). Springer.
[22] Volos, C. K., Kyprianidis, I. M., & Stouboulos, I. N. (2012). Synchronization phenomena in coupled nonlinear systems applied in economic cycles. WSEAS Transactions on Systems, 11(12), 681-690.
[23] Wiggins, S. (2003). Introduction to applied nonlinear dynamical systems and chaos (Vol. 2, No. 3). Springer.
[24] Zhang, W. B. (2006). Discrete dynamical systems, bifurcations and chaos in economics. Elsevier.