A Jacobi–Gauss collocation method for solving nonlinear Lane–Emden type equations

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Numerical Study of Fractional Differential Equations of Lane-Emden Type by Method of Collocation (2012, methodology): “While, Bhrawy and Alofi [15,16] imposed a Jacobi-Gauss collocation method for solving nonlinear Lane-Emden type equations.”
Efficient generalized Laguerre-spectral methods for solving multi-term fractional differential equations on the half line (2014, methodology): “So, they have been applied successfully to numerical simulations of many problems in science and engineering, see Bhrawy and Alofi (2012), Diethelm and Walz (1997), and Doha et al. (2011b,c).”
Polynomial differential quadrature method for numerical solutions of the generalized Fitzhugh–Nagumo equation with time-dependent coefficients (2014, unknown): “According to Shu the stable solution can be obtained when Chebyshev–Gauss–Lobatto grid points [37–43] are chosen.”
On shifted Jacobi spectral method for high-order multi-point boundary value problems (2012, methodology): “Moreover, a numerical scheme based on general Jacobi–Gauss collocation method is introduced for Lane–Emden type equation in [4].”