[1] Brandon-Jones E, Squire B, Autry CW, Petersen KJ (2014) A contingentresource-based perspective of supply chain resilience androbustness. J Supply Chain Manag 50(3):55–73.
[2] Carvalho H, Barroso AP, Machado VH, Azevedo S, Cruz-MachadoV (2012) Supply chain redesign for resilience using simulation.Comput Ind Eng 62(1):329–341.
[3] Chang, S., Chen, R., Lin, R., Tien, S., Sheu, C. (2005), Supplier involvement and manufacturing flexibility, Technovation, 26: 1136-1146.
[4] Chen, J.C., Cheng, C.H., Huang, P.B. (2013), “Supply chain management with lean production and RFID application: A case study”, Expert Systems with Applications, Vol. 40, No. 9, pp. 3389-3397.
[5] Ambulkar, S., Blackhurst, J., & Grawe, S. (2015). Firm's resilience to supply chain disruptions: Scale development and empirical examination. Journal of Operations Management, 33, 111-122.
[6] Ameri, Farhad, and Deba Dutta.(2005). "Productlifecycle management: closing the knowledgeloops".Computer-Aided Design and Applications2(5),577-590.
[7] Arawati, A., Zafaran, H. (2008), “The Strategic Supplier Partnership in a Supply Chain Management with Quality and Business Performance”, International Journal of Business and Management Science, Vol. 1, No. 2, pp. 129-145.
[8] Matiognon,D. (1996). Stability Results for Fractional Differential Equations with Applications to Control Processing. in: Computational Engineering in Systems and Application MultiConference , Vol.2, IMACS,IEEE-SMC Proceedings, Lille , France,963-968.
[9] Ahmad,E. El-Sayed,A,M,A. El-Saka,H,A,A. (2007). Equilibrium Points,Stability and Numerical Solutions of Fractional Order Predator-Prey and Rabies Models. J.Math,Anal,Appl,325,542-553.
[10] Deng,W. Li,C. lU,J. (2007). Stability Analysis of Linear Fractional Differential System with
Multiple Time Delays. Nonlinear Dynam,48,409-416.
[11] Aghaei M, Hamadani AZ, Ardakan MA (2017) Redundancy allocationproblem for k-out-of-n systems with a choice of redundancystrategies. J Ind Eng Int 13(1):81–92
[12] Al-Khalifa, K.N., Aspinwall, E.M. (2000), “The development of Total Quality Management in Qatar”, The TQM Magazine, Vol. 12, No. 3, pp. 194-204.
[13] Mohammad Saleh Tavazoei, Mohammad Haeri,(2007)A necessary condition for double scroll attractor existence in fractional-order systems,Physics Letters A,Volume 367, Issues 1–2, pp. 102-113.
[14] Tavazoei, M.S. (2020).Fractional order chaotic systems: history, achievements, applications, and future challenges. Eur. Phys. J. Spec. Top. 229, 887–904
[15] M. Shahiri, R. Ghaderi, A. Ranjbar N., S.H. Hosseinnia, S. Momani,(2010). Chaotic fractional-order Coullet system: Synchronization and control approach, Communications in Nonlinear Science and Numerical Simulation, Volume 15, Issue 3, Pages 665-674.
[16] M. S. Tavazoei, M. Tavakoli-Kakhki and F. Bizzarri, "Nonlinear Fractional-Order Circuits and Systems: Motivation, A Brief Overview, and Some Future Directions," in IEEE Open Journal of Circuits and Systems, vol. 1, pp. 220-232.
[17] Farshad Merrikh-Bayat,(2013).More Details on Analysis of Fractional-Order Lotka-Volterra Equation, The Fifth IFAC Symposium on Fractional Differentiation and Its Applications (FDA12), 14-17 May 2012, Hohai University, Nanjing, China, arXiv:1401.0103
[18] Dai, L. Xie, and Z. Chu,(2021) “Developing sustainable supply chain management: The interplay of institutional pressures and sustainability capabilities, Sustainable Production and Consumption,” vol. 28, pp. 254-268.
[18] Jabbarzadeh, B. Fahimnia, and F. Sabouhi,(2018). “Resilient and sustainable supply chain design: sustainability analysis under disruption risks,” International Journal of Production Research, vol. 56, pp. 5945-5968.
[19] Tsao, V.-V. Thanh, J.-C. Lu, and V. Yu, (2018)."Designing sustainable supply chain networks under uncertain environments: Fuzzy multi objective programming," Journal of Cleaner Production, vol. 174, pp. 1550-1565.
[20] Saleh Sayyad Delshad, Mohammad Mostafa Asheghan, Mohammadtaghi Hamidi Beheshti,(2009).Synchronization of N-coupled incommensurate fractional-order chaotic systems with ring connection, Communications in Nonlinear Science and Numerical Simulation,16(9), ,pp. 3815-3824.
[21] Ivo Petráš,(2010)A note on the fractional-order Volta’s system,Communications in Nonlinear Science and Numerical Simulation, 15(2), pp 384-393.
[22] Mohammad Saleh Tavazoei, Mohammad Haeri (2008), Chaotic attractors in incommensurate fractional order systems, Physica D: Nonlinear Phenomena, Volume 237, Issue 20, Pages 2628-2637.
[23] Moaddy, K., Freihat, A., Al-Smadi, M. et al. (2018).Numerical investigation for handling fractional-order Rabinovich–Fabrikant model using the multistep approach. Soft Comput 22, 773–782.
[24] Xiaojun Liu, Ling Hong, Lixin Yang, Dafeng Tang,(2019) "Bifurcations of a New Fractional-Order System with a One-Scroll Chaotic Attractor", Discrete Dynamics in Nature and Society, vol. 2019, Article ID 8341514, 15 pages.
[25] A.S. Hegazi, E. Ahmed, A.E. Matouk,(2013) On chaos control and synchronization of the commensurate fractional order Liu system, Communications in Nonlinear Science and Numerical Simulation, 18(5),pp. 1193-1202.
[26] Zhen Wang, Xia Huang, Guodong Shi,(2011).Analysis of nonlinear dynamics and chaos in a fractional order financial system with time delay, Computers & Mathematics with Applications, Volume 62, Issue 3, Pages 1531-1539.
[27] G. Narayanan, M. Syed Ali, Grienggrai Rajchakit, Anuwat Jirawattanapanit, Bandana Priya, Stability analysis for Nabla discrete fractional-order of Glucose–Insulin Regulatory System on diabetes mellitus with Mittag-Leffler kernel, Biomedical Signal Processing and Control, Volume 80, Part 1, 2023, 104295.
[28] Chopra,(2003), “Designing the distribution network in a supply chain,” Transp. Res, vol. 39, pp. 123-140, 2003.
[29] M. Fazli-Khalaf, B. Naderi, M. Mohammadi, and M. S. Pishvaee,(2020) "Design of a sustainable and reliable hydrogen supply chain network under mixed uncertainties: A case study," International Journal of Hydrogen Energy, vol. 45, no. 59, pp. 34503-34531.
[30] X. Feng, I. Moon, and K. Ryu,(2014) "Revenue-sharing contracts in an N-stage supply chain with reliability considerations," International Journal of Production Economics, vol. 147, pp. 20-29.
[31] Bhalekar, S and Daftardar-Gejji, V. (2010). “Synchronization of different fractional order chaotic systems using active control.” Communications in Nonlinear Science and Numerical Simulation, Vol. 15, No. 11, pp. 3536–3546.
[32] Chen, W. C. (2008). “Nonlinear dynamics and chaos in a fractional-order financial system.” Chaos, Solitons and Fractals, Vol. 36, No. 5, pp. 1305–1314
[33] X.-y. Wang, Y.-j. He, and M.-j. Wang, “Chaos control of a fractional order modified coupled dynamos system,” Nonlinear Analysis: Theory, Methods & Applications, vol. 71, no. 12, pp. 6126–6134, 2009.
[34] W.-C. Chen, “Nonlinear dynamics and chaos in a fractional-order financial system,” Chaos, Solitons and Fractals, vol. 36, no. 5, pp. 1305–1314, 2008.
[35] A. Oustaloup, J. Sabatier, and P. Lanusse, “From fractal robustness to the CRONE control,” Fractional Calculus & Applied Analysis, vol. 2, no. 1, pp. 1–30, 1999.
[36] A. Oustaloup, F. Levron, B. Mathieu, and F. M. Nanot, “Frequency-band complex noninteger
differentiator: characterization and synthesis,” IEEE Transactions on Circuits and Systems I, vol. 47, no. 1, pp. 25–39, 2000.
[37] T. T. Hartley and C. F. Lorenzo, “Dynamics and control of initialized fractional-order systems,” Nonlinear Dynamics, vol. 29, no. 1-4, pp. 201–233, 2002.
[38]. D. Auerbach, P. Cvitanovic, J.-P. Eckmann, G. Gunaratne, and I. Procaccia, “Exploring chaotic motion ´ through periodic orbits,” Physical Review Letters, vol. 58, no. 23, pp. 2387–2389, 1987.
[39] E. Mosekilde, Y. Maistrenko, D. Postnov, Chaotic synchronization: applications to living systems, New Jersey: World Scientific, 2001.
[40] G. Bluman, S. Anco, Symmetry and integrating methods for differential equation, Applied Mathematical Sciences, 30(2) (2002) 914–942.
[41] G. Bluman, A. F. Cheviakov and S.C. Anco, Application of symmetry methods to partial differential equations, Springer, New York, Dordrecht Heudelberg London, 18 (2009) 825–842.
[42] J. Hu, Y. Ye, S. Shen and J. Zhang, Lie symmetry analysis of the time fractional KdV type equation, Applied Mathematics and Computation, 233 (2014) 439–444.
[43] Qing Huanga, Renat Zhdanov, Symmetries and exact solutions of the time fractional
Harry Dym equation with Riemann–Liouville derivative, Physica A, 409 (2014) 110–
118.
[44] T.S. Parker, L.O. Chua, Practical Numerical Algorithms for Chaotic Systems. Springer-Verlag, New York, 1989.
[45] L.M. Pecora, T.L. Carroll, Synchronization in chaotic circuits. Phys. Rev. Lett., 64 (1990) 821-824.
[46]. Caputo, M.; Fabrizio, M. A new definition of fractional derivative without singular kernel. Prog. Fract. Differ. Appl. 2015, 1, 73–85.
[47]. Atangana, A. On the new fractional derivative and application to nonlinear Fisher’s reaction diffusion equation. Appl. Math. Comput. 2016, 273, 948–956.
[48] Yavuz, M.; Abdeljawad, T. Nonlinear regularized long-wave models with a new integral transformation applied to the fractional derivative with power and Mittag–Leffler kernel. Adv. Differ. Equ. 2020, 2020, 367.
[49] Li, C.P.; Tao, C.X. On the fractional Adams method. Comput. Math. Appl. 2009, 58, 1573–1588.
[50]. Yavuz, M.; Özdemir, N. European vanilla option pricing model of fractional order without singular kernel. Fractal Fract. 2018, 2, 3. [CrossRef]
[51]. Keten, A.; Yavuz, M.; Baleanu, D. Nonlocal Cauchy problem via a fractional operator involving power kernel in Banach Spaces. Fractal Fract. 2019, 3, 27. [CrossRef]
[52]. Yavuz, M.; Abdeljawad, T. Nonlinear regularized long-wave models with a new integral transformation applied to the fractional derivative with power and Mittag–Leffler kernel. Adv. Differ. Equ. 2020, 2020, 367.
[53]. Gao, Q., Ma, J.H.: Chaos and Hopf bifurcation of a finance system. Nonlinear Dyn. 58, 209–216 (2009).
[54] Yani Xue, Miqing Li, Xiaohui Liu,(2022). An effective and efficient evolutionary algorithm for many-objective optimization, Information Sciences, Volume 617, Pages 211-233.
[55] Qinghua Gu, Yufeng Zhou, Xuexian Li, Shunling Ruan,(2021). A surrogate-assisted radial space division evolutionary algorithm for expensive many-objective optimization problems, Applied Soft Computing, Volume 111, 107703.
[56] S. Jose, C. Vijayalakshmi,(2020). Design and Analysis of Multi-Objective Optimization Problem Using Evolutionary Algorithms., Procedia Computer Science, Volume 172, 2020, Pages 896-899.
[57] Phan Trung Hai Nguyen, Dirk Sudholt, (2020). Memetic algorithms outperform evolutionary algorithms in multimodal optimisation, Artificial Intelligence, Volume 287, 103345.