1. M.O. Aibinu, S.C. Thakur and S. Moyo, Solving delay differential equations via Sumudu transform, Int. J. Nonlinear Anal. Appl., 13 (2022), pp. 563–575.
2. A. Atangana and J.E. Napoles Valdes, Analysis of the fractional Zika model using a generalized derivative of Caputo type, Nonlinear Science, 4 (2025), 100035.
3. R.E. Bellman and R.E. Kalaba, Quasilinearization and Nonlinear Boundary Value Problems, Elsevier Publishing Company, 1975.
4. A. Bellour, M. Bousselsal and H. Laib, Numerical solution of second-order linear delay differential and integro-differential equations by using taylor collocation method, Int. J. Comput. Methods, 17 (2019), 1950070.
5. C.M. Bender, K.A. Milton, C.C. Pinsky and L.M. Simmons, A new perturbative approach to nonlinear problems, J. Math. Phys., 30 (1989), pp. 1447-1455.
6. G.A. Bocharov and F.A. Rihan, Numerical modelling in biosciences using delay diferential equations, J. Comput. Appl. Math., 125 (2000), pp. 183-199.
7. R.E. Castillo, J.E. Napoles Valdes and H.C. Chaparro, Omega Derivative, Gulf J. Math., 16, 1 (2024), pp. 55-67.
8. G.E. Chatzarakis, S.R. Grace and I. Jadlovska, Oscillation criteria for third-order delay differential equations, Adv. Difference Equ., (2017), pp. 1-11.
9. E. Coddington and N. Levinson, Theory of Ordinary Differential Equations, McGraw-Hill Book Company, 1955.
10. R. Courant and D. Hilbert, Methods of Mathematical Physics, Interscience Publishers, 1953.
11. A. Fleitas, J.E. Napoles, J.M. Rodriguez and J.M. Sigarreta, Note on the generaliezed conformable derivative, Revista de la UMA, 62, 2 (2021), pp. 443-457.
12. P.M. Guzman, J.E. Napoles Valdes and M.V. Cortez, A New Generalized Derivative and Related Properties, Appl. Math. Inf. Sci. 18, 5 (2024), pp. 923–932.
13. Y.S. Hoo and Z.A. Majid, Solving second order delay differential equations using direct two-point block method, Ain Shams Engineering Journal, 8 (2017), pp. 59–66.
14. N.T. Jaaffar, Z. Abdul Majid and N. Senu, Numerical Approach for Solving Delay Differential Equations with Boundary Conditions, Mathematics, 8 (2020).
15. R.E. Kalaba, On nonlinear differential equations, the maximum operation and monotone convergence, J. Math. Mech., 8 (1959), pp. 519-574.
16. A. Khalili Golmankhaneh, I. Tejado, H. Sevli and J.E. Nápoles Valdés, On initial value problems of fractal delay equations,Appl. Math. Comput., 449 (2023) 127980.
17. H. Kocak and A. Yildirim, Series solution for a delay differential equation arising in electrodynamics, Commun. Numer. Methods Eng., 25 (2009), pp. 1084–1096.
18. Y. Kuang, Delay Differential Equations with Applications in Population Dynamics, Academic Press, New York, 1993.
19. S. Lakshmanan, F.A. Rihan, R. Rakkiyappan and J.H. Park, Stability analysis of the diferential genetic regulatory networks model with time-varying delays and Markovian jumping parameters, Nonlinear Anal., Hybrid Syst., 14 (2014), pp. 1–15.
20. E.Z. Liverts, R. Krivec and V.B. Mandelzweig, Quasilinearization approach to the resonance calculations, Phys. Scr., 77, (2008) 045004.
21. V.M. Magagula, S.S. Motsa and P. Sibanda, On the bivariate spectral Quasilinearization method for nonlinear boundary layer partial differential equations, Applications of Heat, Mass and Fluid Boundary Layers, 177-190, 2020.
22. V.B. Mandelzweig and R. Krivec, Fast convergent Quasilinearization approach to quantum problems, AIP Conference Proceedings, 768 (2005), pp. 413–419.
23. K. Parand, M. Ghasemi, S. Rezazadeh, A. Peiravi, A. Ghorbanpour and A. Tavakoli Golpaygani, Quasilinearization approach for solving Volterra’s population model, Appl. Comput. Math., 9 (2010), pp. 95–103.
24. F.A. Rihan, D.H. Abdelrahman, F. Al-Maskari, F. Ibrahim and M. A. Abdeen, Delay diferential model for tumour-immune response with chemoimmunotherapy and optimal control, Comput. Math. Methods Med. (2014), 982-978.
25. F.A. Rihan, Delay Differential Equations and Applications to Biology, Springer, 2021.
26. N. Senu, K.C. Lee, A. Ahmadian and S.N.I. Ibrahim, Numerical solution of delay differential equation using two-derivative Runge-Kutta type method with Newton interpolation, Alexandria Engineering Journal, 61 (2022), pp. 5819-5835.
27. R. Singh, V. Guleria and M. Singh, Haar wavelet Quasilinearization method for numerical solution of Emden–Fowler type equations, Math. Comput. Simul., 174 (2020), pp. 123-133.
28. H.M. Srivastava, F.A. Shah and M. Irfan, Generalized wavelet Quasilinearization method for solving population growth model of fractional order, Math. Methods Appl. Sci., 43 (2020), pp. 8753-8762.
29. E. Stanley Lee, Quasilinearization and Invariant Imbedding, Math. Sci. Eng., 41 (1968), pp. 9-39.
30. J.E. Valdes, P.M. Guzman, L.M. Lugo and A. Kashuri, The local generalized derivative and Mittag-Leffler function, Sigma Journal of Engineering and Natural Sciences, 38 (2020), pp. 1007-1017.
31. M. Vivas-Cortez, L. M. Lugo, J.E. Napoles Valdes and M.E. Samei, A Multi-Index Generalized Derivative Some Introductory Notes, Appl. Math. Inf. Sci., 16 (2022), pp. 883-890.
