This paper concerns the application of the cubic spline collocation tau method by exponential fitting to the solution of two-point boundary value problems. A simple algebraic technique is required in solving the problem of differential equation in which, for lower order accuracy, the computations can be carried out even without the need of a computer. Numerical examples are given to illustrate the effectiveness of the method. Results obtained for problems considered are compared with the results of the methods discussed in [1] .
International Journal of Computer Mathematics
Volume 79, 2002 - Issue 3
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Related Research Data
Chebyshev reproducing kernel method: application to two-point boundary value problems
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