[1] Abbasbandy, S. , (2007). A numerical solution of Blasius equation by Adomians decomposition method and comparison with homotopy perturbation method, Chaos, Soliton and Fractals, 31(1) , 257-260. 
[2] Ahmad, I., Bilal, M. , (2014). Numerical Solution of Blasius Equation through Neural Networks Algorithm, American J. Compu. Math. 4 , 223-232. 
[3] Ahmad, I., Bilal, M. , (2017). A novel method for the solution of Blasius equation in semi-infinite domains, An Int. J. of Opt. and Control:Theories and Apps. 7(2) , 225-233. 
[4] Akinfenwa, O.A., Jator, S.N., Yao, N.M. , (2012). On the stability of continuous block backward differentiation formula for solving stiff ordinary differential equations, J. Modern Meth. Num. Meth., 3(2) , 50-58.
[5] Al-Khaled, K.,Ajeel, M. S., Darweesh, A., & Al-Khalid, H., (2024). A reliable algorithm for solving Blasius boundary value problem, Results in Nonlinear Anal., 7(4), 1-8. 
[6] Blasius, P. H.(1908). Grenzschichten in Flussigkeiten mit kleiner Reibung. Zeitschrift fur Mathematik und Physik, 56(1).
[7] Cebeci, T., Keller, H.B., (1971). Shooting and parallel shooting methods for solving the Falkner-Skan boundary layer equation, J. Comput. Phy., 7(2) , 289-300. 
[8] Celaya, E. A., Anza, J. J. (2013). BDF-α: A multistep method with numerical damping control. Universal Journal of Computational Mathematics, 1(3), 96-108. 
[9] Chu, M.T., Hamilton, H. , (1987). Parallel solution of ODEs by multi-block methods, Siam J. Sci. Stat. Comput, 8(3) , 342-353.
[10] Cortell, R., (2005). Numerical solutions of the classical Blasius flat-plate problem, Appl. Math. Comput. 170 , 706-710. 
[11] Fatunla, S.O., (1995). A Class of Block Methods for Second Order IVPs, International J. Comput. Math. 55 , 119-133.
[12] Fatunla, S.O., (1991). Block Methods for Second Order ODEs, Int. J. Compu. Math. 41 , 55-63. 
[13] Ganji, D.D., Babazadeh, H., Noori, F., Pirouz, M.M., Janipour, M., (2009). An application of homotopy perturbation method for nonlinear blasius equation to boundary layer flow over a flat plate, International Journal of Nonlinear Science. 7 , 399-404.
[14] He, J.H., (1997). A new approach to nonlinear partial differential equations, Comm. Nonlinear Sci. Nume. Simulation. 2 , 230-235. 
[15] Henrici, P., (1962). Discrete variable methods in ODEs, John Wiley, New York. 
[16] Howarth, L., (1938). On the solution of the laminar boundary layer equations, Proc. London Math. Soc. 2 , 547-579.
[17] Ibrahim, Z.B., Othman, K.I., Suleiman, M., (2007). Implicit r-point block backward differentiation formula for solving first-order stiff ODEs, Appl. Math. Comput. 186 , 558-565. 
[18] , M.K., Molla, M.R., Sultana, S., (2011). Numerical approximations of Blasius boundary layer equation, Dhaka University J. Sci. 59 , 87-90. 
[19] Jator, S.N., Sahi, R., Akinyemi, M., Nyonna, D., (2021). Exponentially fitted block backward differentiation formulas for pricing options, Cogent Economics & Fin. 9(1), 1875565. 
[20] Liao, S.J., (1999). An explicit, totally analytic approximate solution for Blasius viscous flow problems, Int. J. Non-Linear Mech. 34 , 759-778.
[21] Liu, Y., Kurra, S.N., (2012). Solving Blasius equation using HVIM, World Acad. Sci. 65, 578-581.
[22] Miansari, M.O., Miansari, M.E., Barari, A., Domairry, G., (2010). Analysis of Blasius Equation for Flat-plate Flow with Infinite Boundary Value, Int. J. Comput. Meth. Engnr. Sci. & Mech. 11(2) , 79-84.

[23] Okuonghae, R.I., Ikhile, M.N.O., (2010). Stiffly stable second derivative linear multistep methods with two hybrid points, Num. Analysis & Appl. 8, 248-259.
[24] Okuonghae, R.I., Ikhile, M.N.O., (2013). A class of hybrid linear multistep methods with A(α)-stability properties for stiff IVPs in ODEs, J. Num. Math. 21(2), 157-172, doi: 10.1515/jnum-2013-0006.
[25] Okuonghae, R. I., & Ozobokeme, J. K., (2024). Falkner Hybrid Block Methods for Second-Order IVPs: A Novel Approach to Enhancing Accuracy and Stability Properties, J. Numer. Anal. Approx. Theory, 53(2), 324-342. 
[26] Onumanyi, P., Sirisena, U.W., Jator, S.N., (1999). Continuous finite difference approximations for solving differential equations, Int. J. Comput. Math. 72(1) , 15-27.
[27] Parand, K., Taghavi, A., (2009). Rational scaled generalized Laguerre function collocation method for solving the Blasius equation, J. Comput. & Appl. Math. 233(4) , 980-989. 
[28] Rahman, M.M., (2018). The Comparison between analytical and numerical solution of Blasius equation on boundary layer parallel flow over a flat plate, J. Sci. Engg. Res. 6(2), 1-12. 
[29] Rahman, M.M., Khan, S., Akbar, M.A., (2018). Numerical and analytical solutions of new Blasius equation for turbulent flow, Heliyon. 9(2), e14319, 1-13.
[30] Selamat, M.S., Halmi, N.A., Ayob, N.A., (2019). A semi analytic iterative method for solving two forms of Blasius equation, J. Academia. 7(2) , 76-85. 
[31] Shateyi, S., (2023). On the application of the block hybrid methods to solve linear and non-linear first order differential equations, Axioms. 12(2), 189. 
[32] Suleiman, M., Musa, H., Ismail, F., Senu, N., (2013). A new variable step size block backward differentiation formula for solving stiff initial value problems, Int. J. Comput. Math. 90, 2391-2408. 
[33] Voss, D., Abbas, S., (1997). Block predictorcorrector schemes for the parallel solution of ODEs, Comput. & Math. Appl. 33(6) , 65-72. 
[34] Wang, L., (2004). A new algorithm for solving classical Blasius equation, Appl. Math. & Comput. 157(1) , 1-9. 
[35] Wang, L., (1991). Exact solutions of the steady-state Navier-Stokes equations, Ann. Review. Fluid Mech. 23(1),159-177. 
[36] Weyl, H., (1942). On the differential equations of the simplest boundary-layer problems, Annal. Math. 43 , 381-407.
[37] White, F.M., (1991). Viscous Fluid Flow. McGraw-Hill, New York. 
[38] Xu, D., Xu, J., Xie, G., (2014). Revisiting Blasius flow by fixed point method, Abstract & Appl. Analysis, Article ID 953151, 1-9.
[39] Yasuri, A.K., (2023). An analytical self-consistent method for differential forms of the Blasius equation, Math. Meth. Appl. Sci. 46, 5836-5849. 
[40] Yao, B., Chen, J., (2009). A new analytical solution branch for the Blasius equation with a shrinking sheet, Appl. Math. & Comput. 215(3) , 1146-1153