Al-Sawalha and M. S. Md M. M.,Noorani M. M. . .Anti-synchronization of two hyperchaotic systems via nonlinear control. Communications in Nonlinear Science and Numerical Simulation, 14(2009) : 3402-3411.
Barrientos P. G.,J. A P. G.,Ruiz-Herrera A. .2017 .Chaotic dynamics in the seasonally forced SIR epidemic model. Journal of Mathematical Biology, 75 : 1655-1668.
Chen G.,Dong X. .1998 .From chaos to order: methodologies, perspectives, and applications. World Scientific, 5 Toh Tuck Link, Singapore, 596224 : .
Chen X.,Park J. H.,Cao J.,Qiu J. .2017 .Sliding mode synchronization of multiple chaotic systems with uncertainties and disturbances. Applied Mathematics and Computation, 308 : 161-173.
Cooper I.,Mondal A.,Antonopoulos C. G. .2020 .A SIR model assumption for the spread of COVID-19 in diferent communities. Solitons & Fractals, 139 : 110057.
J. P. S. M. de Carvalho A. A.,Rodrigues A. A. .2022 .Strange attractors in a dynamical system inspired by a seasonally forced SIR model. Physica D: Nonlinear Phenomena, 434 : 133268.
Dietz K. .1976 .The incidence of infectious diseases under the influence of seasonal fluctuations. March, : 1-15.
Duarte J.,Martins N.,Rogovchenko S.,Rogovchenko Y. .2019 .Chaos analysis and explicit series solutions to the seasonally forced SIR epidemic model. Journal of Mathematical Biology, 78 : 2235-2258.
Elabbasy E. M.,Agiza H. N.,El-Dessoky M. M. . .Adaptive synchronization of a hyperchaotic system with uncertain parameter. Solitons & Fractals, 30(2006) : 1133-1142.
Fisher E. .2013 .A biological approach for financial network contagion based on the Susceptible-Infected-Recovered (SIR) model. Ana´lisis Econom´ico 28:69, : 109-128.
Hillary R. M.,Bees M. A. .2004 .. Bulletin of Mathematical Biology, 66 : 1909-1931.
Xiaoshan Z.,Zhenbo L.,Shuang L. .2011 .Synchronization of a chaotic finance system. Applied mathematics and Computation, 217 : 6031-6039.
Kermack W. O.,McKendrick A. G. .1927 .A contribution to the mathematical theory of epidemics. Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 115 : 700-721.
Lei Y.,Xu W.,Shen J.,Fang T. . .Global synchronization of two parametrically excited systems using active control. Chaos, Solitons & Fractals, 28(2006) : 428-436.
Newman M. E. J. . .Spread of epidemic disease on networks. Physical Review E, 66(2002) : 016128.
Pecora L. M.,Carroll T. L. . .Synchronization in chaotic systems. Physical Review Letters, 64(1990) : 821.
Sharbayta S. S.,Buonomo B.,d'Onofrio B. .2022 .Period doubling' induced by optimal control in a behavioral SIR epidemic model. Solitons & Fractals, 161 : 112347.
Singh P. P.,Roy B. K. .2018 .Comparative performances of synchronisation between diferent classes of chaotic systems using three control techniques. Annual Reviews in Control, 45 : 152-165.
Tarammim and M. T. Akter A. . .A comparative study of synchronization methods of Rucklidge chaotic systems with design of active control and backstepping methods. International Journal of Modern Nonlinear Theory and Application, 11(2022) : 31-51.
Ucakan Y.,Gulen S.,Koklu K. . .Analysing of tuberculosis in Turkey through SIR, SEIR and BSEIR mathematical models. Mathematical and Computer Modelling of Dynamical Systems 27:1, (2021) : 179-202.
Vaidyanathan S. . .Anti-synchronization of four-scroll chaotic systems via sliding mode control. International Journal of Information Technology, Control, and Automation, 1(2011) : 1-15.
Vaidyanathan S.,Sampath S. .2012 .Anti-synchronization of four-wing chaotic systems via sliding mode control. International Journal of Automation and Computing, 9 : 274-279.
Wu Z.,Fu X. .2013 .Combination synchronization of three diferent order nonlinear systems using active backstepping design. Nonlinear Dynamics, 73 : 1863-1872.
Tarammim and M. T. Akter A. . .A comparative study of synchronization methods of Rucklidge chaotic systems with design of active control and backstepping methods. International Journal of Modern Nonlinear Theory and Application, 11(2022) : 31-51.
Xu Y.,Wei L.,Jiang X.,Zhu Z. .2021 .Complex dynamics of a SIRS epidemic model with the influence of hospital bed number. Discrete and Continuous Dynamical Systems-B, 26(12) : 6229-6252.
Hamri N. E. .2000 .ire des sysetm`es non linea´ire. Magreb Math. Rev, 9 : 105-113.
Laouira W.,Hamri N. E. .2022 .New Design of Stability Study for Linear and nonlinear Feedback Control of Chaotic Systems. Nonlinear Dynamics and Systems Theory, 22 : 414-423.
Benkara M. C.,Hamri N. E. .2023 .Dynamics analysis of the coexistence equilibrium for a diferential algebraic biological economic system with the hybrid functional response. Dynamics of Continuous Discrete and Impulsive Systems, 30 : 375-394.
Zu J.,Wang L. .2015 .Periodic solutions for a seasonally forced SIR model with impact of media coverage. Advances in Diference Equations, : 1-10.
Singh P. P.,Singh J. P.,Roy B. K. .2014 .Synchronization and anti-synchronization of Lu and Bhalekar-Gejji chaotic systems using nonlinear active control. Chaos, Solitons & Fractals, 69 : 31-39.
Cemil T. .2008 .On the stability of solutions to a certain fourth-order delay diferential equation. Nonlinear Dynamics, 51 : 71-81.
Cemil T. .2010 .Stability and bounded of solutions to non-autonomous delay diferential equations of third order. Nonlinear Dynamics, 62 : 945-953.
Cemil T. .2010 .Some stability and boundedness conditions for non-autonomous diferential equations with deviating arguments. Electronic Journal of Qualitative Theory of Diferential Equations, : 1-12.
Cemil T. .2007 .Some remarks on the stability and boundedness of solutions of certain diferential equations of fourthorder. Computational Applied Mathematics, 26 : 1-17.