[1] A. Abdi, S.A. Hosseini and H. Podhaisky, Adaptive linear barycentric rational finite differences method for stiff ODEs, J. Comput. Appl. Math. 357 (2019), 204–214.
[2] F. Allffi-Pentini, V.D. Fonzo and V. Paris, A novel algorithm for the numerical integration of systems of ordinary differential equations arising in chemical problem, J. Math. Chem. 33 (2003), 1–15.
[3] M. Calvo, S. Gonzalez-Pinto and J.I. Montijano, Runge–Kutta methods for the numerical solution of stiff semilinear system, BIT Numer. Math. 40 (2000), 611–639.
[4] M.S.H. Chowdhury, I. Hashim and Md. Alal Hosen, Solving linear and non-linear stiff system of ordinary differential equations by multistage Adomian decomposition method, Proc. The Third Intl. Conf. Adv. Appl. Sci. Environ. Technol. 125 (2015), 79–82.
[5] M. Fattahi and M. Matinfar, The numerical solution of the second kind of Abel equations by the modified matrix-exponential method, Int. J. Nonlinear Anal. Appl. In Press, (2023), 1–7.
[6] G.Y. Kulikov, R. Weiner and G.M. Amiraliyev, Doubly quasi-consistent fixed-step size numerical integration of stiff ordinary differential equations with implicit two-step peer methods, J. Comput. Appl. Math. 340 (2018), 256–275.
[7] U. Lepik, Haar wavelet method for solving stiff differential equations, Math. Model. Anal. 14 (2009), 79–82.
[8] S. Li, Canonical Euler splitting method for nonlinear composite stiff evolution equations, Appl. Math. Comput. 289 (2016), 220–236.
[9] Y. Park and K.T. Chong, The numerical solution of the point kinetics equation using the matrix exponential method, Ann. Nuclear Energy 55 (2013), 42–48.