[1] Quang, A.D., Huong, N.T.: The unique solvability and approximation of BVP for a nonlinear fourth order Kirchhoff type equation. East Asian J. Appl. Math. 8, 323–335 (2018). https://doi.org/10.4208/eajam.231017.250118a

[2] Jemal, P.: An iteration method for the kirchhoff static beam. Bull. TICMI 16, 27–33 (2012)

[3] Kachakhidze, N., Khomeriki, N., Peradze, J., Tsiklauri, Z.: Chipot’s method for a one-dimensional Kirchhoff static equation. Numer. Algor. 73, 1091–1106 (2016). https://doi.org/10.1007/s11075-016-0131-x

[4] Ma, T.F.: Existence results and numerical solutions for a beam equation with nonlinear boundary conditions. Appl. Numer. Math. 47, 189–196 (2003)

[5] Ma, T.F.: Positive solutions for a nonlocal fourth-order equations of Kirchhoff type, Discrete Cont. Dynam. Sys. (Suppl.)., 694–703 (2007)

[6] Ma, T.F., Martinez, A.L.M.: Positive solutions for a fourth order equation with nonlinear boundary conditions. Math. Comput. Simul. 80, 2177–2184 (2010)

[7] Quang, V.V., Dung, N.D.: An algorithm approximates the higher order derivative with high accuracy. TNU J. Sci. Tech. 229, 22–30 (2024). https://doi.org/10.34238/tnu-jst.9516 (2024)

[8] Sidi, A., Pennline, J.: Improving the accuracy of quadrature method solutions of Fredholm integral equations that arise from nonlinear two-point boundary value problems. J. Integral Eq. Appl. 11, 103–139 (1999)