[1] Ahmad, F., Comment on: On the Kung-Traub conjecture for iterative methods for solving quadratic equations, Algorithms 2016, 9, 1. Algo-rithms (Basel) 9(2) (2016), Paper No. 30, 11 pp.
[2] Babajee, D.K.R., On the Kung-Traub conjecture for iterative methods for solving quadratic equations, Algorithms (Basel) 9(1) (2016), Paper No. 1, 16 pp.
[3] Chun, C., Some variants of King’s fourth-order family of methods for nonlinear equations, Appl. Math. Comput. 190, (2007), 57–62.
[4] Chun, C., Some fourth-order iterative methods for solving nonlinear equations, Appl. Math. Comput. 195(2) (2008) 454–459.
[5] Chun, C. and Ham, Y.M., Some fourth-order modifications of Newtons method, Appl. Math. Comput. 197, (2008), 654–658.
[6] Ghanbari, B., A new general fourth-order family of methods for finding simple roots of nonlinear equations, J. King Saud Univ. Sci. 23(4), (2011)395–398.
[7] Hafiz, M.A. and Khirallah, M.Q., An optimal fourth order method for solving nonlinear equations, J. Math. and Computer Sc., 23,(2021), 86–97.
[8] Jarratt, P., A review of methods for solving nonlinear algebraic equa-tions in one variable, Numerical methods for nonlinear algebraic equa-tions (Proc. Conf., Univ. Essex, Colchester, 1969), pp. 1–26. Gordon and Breach, London, 1970.
[9] Khattri, S.K. and Abbasbandy, S., Optimal fourth order family of iter-ative methods, Mat. Vesnik 63(1) (2011) 67–72.
[10] Kou, J., Li, Y. and Wang, X., A composite fourth-order iterative method for solving non-linear equations, Appl. Math. Comput. 184(2) (2007)471–475.
[11] Mahdu, K., Two-point iterative methods for solving quadratic equations and its applications, Math. Sci. Appl. E-Notes 6(2) (2018) 66–80.
[12] Ogbereyivwe, O. High order quadrature based iterative method for ap-proximating the solution of nonlinear equations, Caspian Journal of Mathematical Sciences, 9 (2), (2020), 243–255.
[13] Ogbereyivwe, O. and Ojo-Orobosa, V., Family of optimal two-step fourth order iterative method and its extension for solving nonlinear equations, Journal of Interdisciplinary Mathematics, 24 (5), (2021), 1347–1365.
[14] Ostrowski, A.M., Solution of equations in Euclidean and Banach spaces, Third edition of Solution of equations and systems of equations. Pure and Applied Mathematics, Vol. 9. Academic Press [Harcourt Brace Jo-vanovich, Publishers], New York-London, 1973.
[15] Shams, M., Mir, N. A., Rafiq, N., Almatroud, A. O., and Akram, S., On dynamics of iterative techniques for nonlinear equation with applications in engineering, Math. Probl. Eng. 2020, Art. ID 5853296, 17 pp.
[16] Sharma, R., and Bahl, A., An optimal fourth order iterative method for solving nonlinear equations and its dynamics, J. Complex Anal. 2015, Art. ID 259167, 9 pp.
[17] Soleymani F., Khattri S.K. and Karimi V. S., Two new classes of optimal Jarrat type fourth-order methods, Appl. Math. Lett. 25, (2012), 847–853.
[18] Traub, J.F., Iterative methods for the solution of equations, Prentice Hall, New York, 1964.