[1] T. Abdeljawad, M. Sher, K. Shah, M. Sarwar, I. Amacha, M. Alqudah, and A. Al-Jaser, Analysis of a class of fractal hybrid fractional differential equation with application to a biological model, Scientific Reports, 14 (2024).
[2] K. S. Aboodh, Solving fourth order parabolic PDE with variable coefficients using Aboodh transform homotopy perturbation method, Pure Appl. Math. J., 4 (2015), pp. 219–224.
[3] , Solving porous medium equation using Aboodh transform homotopy perturbation method, Amer. J. Appl. Math., 4 (2016), pp. 271–276.
[4] J. Adepoju, O. Olubanwo, A. Ajani, and S. Idowu, Solution of Fishers equation using homotopy per- turbation Aboodh transform method, Annals of Mathematics and Computer Science, 23 (2024), pp. 48–59.
[5] J. Biazar, K. Hosseini, and P. Gholamin, Homotopy perturbation method Fokker-Planck equation, Int. Math. Forum, 3 (2008), pp. 945–954.
[6] M. Dehghan and M. Tatari, The use of he’s variational iteration method for solving a Fokker–Planck equation, Physica Scripta, 74 (2006), pp. 310–316.
[7] B. ˙Ibis¸, M. Bayram, and A. G. A˘garg¨un, Applications of fractional differential transform method to fractional differential-algebraic equations, Eur. J. Pure Appl. Math., 4 (2011), pp. 129–141.
[8] M. Kumar and S. Pandit, An efficient algorithm based on haar wavelets for numerical simulation of Fokker- Planck equations with constants and variable coefficients, Int. J. Numer. Methods Heat Fluid Flow, 25 (2015), pp. 41–56.
[9] Y. Liu, Approximate solutions of fractional nonlinear equations using homotopy perturbation transformation method, Abstr. Appl. Anal., (2012), pp. Art. ID 752869, 14.
[10] A. M. S. Mahdy, Numerical solutions for solving model time-fractional Fokker-Planck equation, Numer. Methods Partial Differential Equations, 37 (2021), pp. 1120–1135.
[11] K. Manimegalai, S. Zephania C F, P. K. Bera, P. Bera, S. K. Das, and T. Sil, Study of strongly nonlinear oscillators using the Aboodh transform and the homotopy perturbation method, Eur. Phys. J. Plus, 134 (2019), p. 462.
[12] F. Mofarreh, A. Khan, R. Shah, and A. Abdeljabbar, A comparative analysis of fractional–order Fokker–Planck equation, Symmetry, 15 (2023), p. 430.
[13] Z. Odibat and S. Momani, Numerical solution of Fokker–Planck equation with space- and time-fractional derivatives, Physics Letters A, 369 (2007), pp. 349–358.
[14] O. O. Olubanwo, J. T. Adepoju, A. A. Sufiat, and S. A. Ezekiel, Application of mohand transform coupled with homotopy perturbation method to solve Newel-White-Segel equation, Annals Math. Comput. Sci., 21 (2024), pp. 162–180.
[15] O. O. Olubanwo, O. S. Odetunde, and A. T. Talabi, Aboodh homotopy perturbation method of solving Burgers equation, Asian J. Appl. Sci., 7 (2019), pp. 295–302.
[16] A. Saad Alshehry, M. Imran, R. Shah, and W. Weera, Fractional-view analysis of Fokker-Planck equations by ZZ transform with Mittag-Leffler kernel, Symmetry, 14 (2022), p. 1513.
[17] A. Saravanan and N. Magesh, An efficient computational technique for solving the fokker–planck equation with space and time fractional derivatives, J. King Saud Univ. Sci., 28 (2016), pp. 160–166.
[18] H. Tao, N. Anjum, and Y.-J. Yang, The Aboodh transformation-based homotopy perturbation method: new hope for fractional calculus, Frontiers in Physics, 11 (2023), p. 1168795.
[19] B. J. West, Colloquium: Fractional calculus view of complexity: A tutorial, Rev. Mod. Phys., 86 (2014), pp. 1169–1186.
[20] L. Yan, Numerical solutions of fractional Fokker-Planck equations using iterative Laplace transform method, Abstract and Applied Analysis, 2013 (2013), pp. 1–7.
[21] H. Yasmin, Application of Aboodh homotopy perturbation transform method for fractional-order convec- tion–reaction–diffusion equation within caputo and Atangana-Baleanu operators, Symmetry, 15 (2023), p. 453.
[22] A. Yıldırım, Application of the homotopy perturbation method for the Fokker-Planck equation, Int. J. Numer. Meth. Biomed. Engng., 26 (2010), pp. 1144–1154.
[23] E. M. Zayed, R. M. Shohib, and M. E. Alngar, New extended generalized kudryashov method for solving three nonlinear partial differential equations, Nonlinear Analysis: Modelling and Control, 25 (2020), pp. 598– 617.