We propose a numerical method for solving nonlinear initial-value problems of Lane-Emden
type. The method is based upon nonclassical Gauss-Radau collocation points, and weighted
interpolation. Nonclassical orthogonal polynomials, nonclassical Radau points and weighted
interpolation are introduced on arbitrary intervals. Then they are utilized to reduce the
computation of nonlinear initial-value problems to a system of nonlinear algebraic equations. We
also present the comparison of this work with some well-known results and show that the present
solution is very accurate.
