-
[1] N. H. Tuan, H. Mohammadi, and S. Rezapour, A mathematical model for COVID-19 transmission by using the Caputo fractional derivative, Chaos, Solitons Fractals 140 (2020), 110107.
-
[2] F. Haq, K. Shah, G. U. Rahman, and M. Shahzad, Numerical analysis of fractional order model of HIV-1 infection of CD4+T-cells, Comput. Methods Differential Equations 5 (2017), 1–11.
-
[3] I. Koca, Analysis of rubella disease model with non-local and non-singular fractional derivatives, An. Int. J. Optim. Control: Theories Appl. 8 (2018), 17–25.
-
[4] S. Z. Rida, A. A. M. Arafa, and Y. A. Gaber, Solution of the fractional epidemic model by L-ADM, J. Fract. Calculus Appl. 7 (2016), 189–195.
-
[5] H. Singh, J. Dhar, H. S. Bhatti, and S. Chandok, An epidemic model of childhood disease dynamics with maturation delay and latent period of infection, Model. Earth Syst. Environ. 2 (2016), 79.
-
[6] D. Baleanu, S. Etemad, and S. Rezapour, A hybrid Caputo fractional modeling for thermostat with hybrid boundary value conditions, Bound. Value Probl. 2020 (2020), 64.
-
[7] D. Baleanu, A. Jajarmi, H. Mohammadi, S. Rezapour, A new study on the mathematical modelling of human liver with Caputo–Fabrizio fractional derivative, Chaos, Solitons Fractals 134 (2020), 109705.
-
[8] S. Qureshi, Monotonically decreasing behavior of measles epidemic well captured by Atangana–Baleanu–Caputo fractional operator under real measles data of Pakistan, Chaos, Solitons Fractals 131 (2020), 109478.
-
[9] E. A. Kojabad and S. Rezapour, Approximate solutions of a sum-type fractional integro-differential equation by using Chebyshev and Legendre polynomials, Adv. Differential Equations 2017 (2017), 351.
-
[10] D. Baleanu, H. Mohammadi, and S. Rezapour, Analysis of the model of HIV-1 infection of CD4+ T-cell with a new approach of fractional derivative, Adv. Differential Equations 2020 (2020), 71.