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International Journal of Computer Mathematics Volume 79, 2002 - Issue 3
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Original Articles

Exponential Fitting for the Solution of Two-Point Boundary Value Problems with Cubic Spline Collocation Tau-Method

O. A. Taiwo Department of Mathematics, University of Ilorin, Ilorin, Nigeria
Pages 299-306 | Published online: 15 Sep 2010

Citations (7)

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Read on this site (1)

O. A. Taiwo. (2005) Comparison of collocation methods for the solution of second order non-linear boundary value problems. International Journal of Computer Mathematics 82:11, pages 1389-1401.
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Articles from other publishers (6)

Jyoti & Mandeep Singh. (2023) An iterative technique for a class of Dirichlet nonlinear BVPs: Troesch’s problem. Computational and Applied Mathematics 42:4.
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Nadaniela Egidi & Pierluigi Maponi. (2021) A spectral method for the solution of boundary value problems. Applied Mathematics and Computation 409, pages 125812.
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M Khaleghi, E Babolian & S Abbasbandy. (2017) Chebyshev reproducing kernel method: application to two-point boundary value problems. Advances in Difference Equations 2017:1.
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Mehdi TatariMehdi Dehghan. (2011) An efficient method for solving multi-point boundary value problems and applications in physics. Journal of Vibration and Control 18:8, pages 1116-1124.
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Changbum Chun & Rathinasamy Sakthivel. (2010) Homotopy perturbation technique for solving two-point boundary value problems – comparison with other methods. Computer Physics Communications 181:6, pages 1021-1024.
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Bongsoo Jang. (2008) Two-point boundary value problems by the extended Adomian decomposition method. Journal of Computational and Applied Mathematics 219:1, pages 253-262.
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