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Original Articles

A fourth-order spline finite difference method for singular two-point boundary value problems

Pages 1499-1504 | Received 30 Aug 2002, Published online: 12 May 2010

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M. Kumar & T. Aziz. (2004) A non-uniform mesh finite difference method and its convergence for a class of singular two-point boundary value problems. International Journal of Computer Mathematics 81:12, pages 1507-1512.
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Articles from other publishers (7)

Randhir Singh & Jitendra Kumar. (2014) An efficient numerical technique for the solution of nonlinear singular boundary value problems. Computer Physics Communications 185:4, pages 1282-1289.
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R.K. Mohanty, M.K. Jain & Deepika Dhall. (2011) A cubic spline approximation and application of TAGE iterative method for the solution of two point boundary value problems with forcing function in integral form. Applied Mathematical Modelling 35:6, pages 3036-3047.
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Ranjan Kumar Mohanty & Vijay Dahiya. (2011) An O(k<sup>2</sup>+kh<sup>2</sup>+h<sup>2</sup>) Accurate Two-level Implicit Cubic Spline Method for One Space Dimensional Quasi-linear Parabolic Equations. American Journal of Computational Mathematics 01:01, pages 11-17.
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Manoj Kumar & Yogesh Gupta. (2009) Methods for solving singular boundary value problems using splines: a review. Journal of Applied Mathematics and Computing 32:1, pages 265-278.
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M. Kumar. (2008) Computational technique for singular boundary value problems by using Numerical Quadrature. Computational Mathematics and Modeling 19:2, pages 195-200.
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Ramesh Chand Mittal & Ruchi Nigam. (2008) Solution of a class of singular boundary value problems. Numerical Algorithms 47:2, pages 169-179.
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Manoj Kumar & Tariq Aziz. (2006) A uniform mesh finite difference method for a class of singular two-point boundary value problems. Applied Mathematics and Computation 180:1, pages 173-177.
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