[1] G. Adomian, Solving Frontier Problems of Physics: The Decomposition Method, Kluwer Academic Publishers, Dorerecht, 1994.
[2] R. Behl, C. Chun, A.S. Alshormani, S.S. Motsa, A General Way to Construct a New Optimal Scheme with Eighth-Order Convergence for Nonlinear Equations, International J. of Computational Methods, 17(1) 2020, 1-15.
[3] C. Chun, Iterative methods improving Newtons method by the decomposition method, Comp. Math. Appl., 50(10-12) 2005, 1559-1568.
[4] C. Chun, Some fourth-order iterative methods for solving nonlinear equations, Applied Mathematics and Computation, 195( 2) 2008, 454-459.
[5] C.M. Chun, M.Y. Lee, B. Neta, and J. Dzunic, On optimal fourth-order iterative methods free from second derivative an their dynamics, Appl. Math. Comput, 218(11) 2012 ,6427-6438.
[6] A. Cordero, J. R. Torregrosa, Variants of Newtons method using fthorder quadrature formulas, Math. Comput., 190(1) 2007, 686-698.
[7] V. Daftardar-Gejji and A. Jafari, An iterative method for solving nonlinear functional equations, J. Math.Anal. Appl. 316(2) 2006, 753-763.
[8] B. Ghanbari, A new general fourth-order family of methods for finding simple roots of nonlinear equations, Journal of King Saud University-Science 23(4) 2011, 395-398.
[9] A. Ghorbani, M. Gachpazan, A high-order algorithm for solving nonlinear algebraic equations, Iranian Journal of Numerical Analysis and Optimization, 11(1) 2021.
[10] S.K. Khattri, S. Abbasbandy, Optimal fourth-order family of iterative methods, Matematicki Vesnik, 63 (1) 2011, 67-72.
[11] H.T. Kung, J.F. Traub, Optimal order of one-point and multipoint iteration, J. Assoc. Comput. Mach., 21(4) 1974, 643-651.
[12] M.A. Noor, K.I. Noor, M. Waseem, Decomposition method for solving system of nonlinear equations, Math. Lett., 2(1) 2013, 34-41.
[13] O. Ogbereyivwe, V. Ojo-Orobosa, High Order Quadrature Based Iterative Method for Approximating the Solution of Nonlinear Equations, Casp. J. of Math. Sc., 9(2) 2020, 243-255.
[14] O. Ogbereyivwe, V. Ojo-Orobosa, Family of optimal two-step fourth-order iterative method and its extension for solving nonlinear equations, J. of Interdisciplinary Mathematics, 24 (5) 2021, 1347-1365.
[15] O. Ogbereyivwe, K. O. Muka, Multistep Quadrature Based Methods for Nonlinear System of Equations with Singular Jacobian, J. of Applied Mathematics and Physics, 7(3) 2019, 702-725.
[16] O. Ogbereyivwe, V. Ojo-Orobosa, Families of Means-Based Modi ed Newtons Method for Solving Nonlinear Models, Punjab University Journal of Mathematics, 53(11) 2021,779-791.
[17] S. Parimala, J. Jayakumar, Some new higher order weighted Newton methods for solving nonlinear equation with applications. Math. and Comput. Appl., 24(2) 2019, 59.
[18] M.S. Petkovic, Remarks on On a general class of multipoint root finding methods of high computational efficiency, SIAM J. Numer. Anal., 49(3) 2011, 1317-1319.
[19] G. Sana, M.A. Noor, K.I. Noor, Solution of nonlinear equations using three-point Gaussian quadrature formula and decomposition, Punjab Uni. J. of Math, 53(12) 2021, 893-912.
[20] F.A. Shah, M.A. Noor, M. Waseem, E. Ul-Haq, Some Steffensen-type Iterative Schemes for the Approximate Solution of Nonlinear Equations, Miskolc Mathematical Notes, 22(2) 2021, 939-949.
[21] E. Sharma, S. Panday, M. Dwivedi, New optimal fourth-order iterative method for solving nonlinear equations, Int. J. on Emerging Technol, 11(3) 2020, 755-758.
[22] Y. Tao, K. Madhu, Optimal fourth, eighth and sixteenth order methods by using divided difference techniques and their basins of attraction and its application, Σ- Mathematics, 7(4) 2019, 322-344.
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