[1] A. Atangana, A novel Covid-19 model with fractional differential operators with singular and nonsingular kernels: Analysis and numerical scheme based on Newton polynomial, Alex. Eng. J. 60(4) (2021) 3781–3806.
[2] A. Atangana, S. Jain, The role of power decay exponential decay and Mittag-Leffler function’s waiting time distribution: Application of cancer spread, Phys. A 512 (2018) 330–351.
[3] D. Baleanu and A. Mendes Lopes, Handbook of fractional calculus with applications, in: Applications in Engineering, Life and Social Sciences, Part A, Southampton: Comput Mech Publicat, vol. 7, De Gruyter, Berlin, Boston, 2019, Retrieved 28 Aug. 2019.
[4] M.A. Barakat, A.A. Hyder, A.A. Almoneef, A novel HIV model through fractional enlarged integral and differential operators, Sci. Rep. 13(1) (2023) 7764.
[5] A.N. Chatterjee, B. Ahmad, A fractional-order differential equation model of COVID-19 infection of epithelial cells. Chaos Solit. Fractals 147 (2021) 110952.
[6] A. Debbouche, J.J. Nieto, Relaxation in controlled systems described by fractional integrodifferential equations with nonlocal control conditions, Electron. J. Differ. Equ. 89 (2015) 1–18.
[7] T. Eftekhari, J. Rashidinia, A novel and efficient operational matrix for solving nonlinear stochastic differential equations driven by multi-fractional Gaussian noise, Appl. Math. Comput. 429 (2022) 127218.
[8] T. Eftekhari, J. Rashidinia, A new hybrid approach for nonlinear stochastic differential equations driven by multifractional Gaussian noise, Math. Methods Appl. Sci. 46(12) (2023) 13469–13484.
[9] Z. Hammouch, T. Mekkaoui, Circuit design and simulation for the fractional-order chaotic behavior in a new dynamical system, Complex Intell. Syst. 4(4) (2018) 251–260.
[10] M. Higazy, F.M. Allehiany, E. Mahmoud, Numerical study of fractional order COVID-19 pandemic transmission model in context of ABO blood group, Results Phys. 22 (2021) 103852.
[11] A. Jafarian, F. Rostami, A.K. Golmankhaneh, D. Baleanu, Using ANNs approach for solving fractional order Volterra integro-differential equations, Int. J. Comput. Sys. 10(1) (2017), 470–480.
[12] S. Kumar, R. Kumar, J. Singh, K.S. Nisar, D. Kumar, An efficient numerical scheme for fractional model of HIV-1 infection of CD4+ T-cells with the effect of antiviral drug therapy, Alex. Eng. J. 59(4) (2020) 2053–2064.
[13] A.B. Malinowska, T. Odzijewicz, D.F.M. Torres, Advanced methods in the fractional calculus of variations, SpringerBriefs in applied sciences and technology, Springer, Cham 2015.
[14] F. Mirzaee, A. Hamzeh, A computational method for solving nonlinear stochastic Volterra integral equations, Comput. Appl. Math. 306 (2016) 166–178.
[15] S. Nemati, P.M. Lima, Numerical solution of nonlinear fractional integro–differential equations with weakly singular kernels via a modification of hat functions, Appl. Math. Comput. 327 (2018) 79–92.
[16] S. Nemati, P.M. Lima, Numerical solution of a third-kind Volterra integral equation using an operational matrix technique, European Control Conference (ECC), (2018) 3215–3220.
[17] I. Podlubny, Fractional differential equations, san diego, ca: Academic, 1999.
[18] B. Prakash, A. Setia, S. Bose, Numerical solution for a system of fractional differential equations with applications in fluid dynamics and chemical engineering, Int. J. Chem. React. Eng. 5 (2017) 20170093.
[19] S. Rosa, D.F.M. Torres, Optimal control of a fractional order epidemic model with application to human respiratory syncytial virus infection, Chaos Solit. Fractals 117 (2018) 142–149.
[20] X.J. Yang, General fractional derivatives: Theory, methods and applications, CRC Press, New York, 2019.
[21] X.J. Yang, New general calculi with respect to another functions applied to describe the newton-like dashpot models in anomalous viscoelasticity, Therm. Sci. 23(6B) (2019) 3751–3757.
[22] X.J. Yang, F. Gao, H.W. Jing, New mathematical models in anomalous viscoelasticity from the derivative with respect to another function view point, Therm. Sci. 23(3A) (2019) 1555–1561.