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International Journal of Computer Mathematics Volume 39, 1991 - Issue 3-4
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Original Articles

A numerical-asymptotic solution for singular perturbation problems

Vesna Vrcelj Faculty of Technical Sciences, SE Institute for Fundamental Applied Disciplines, V. Vlahovića 3, Novi Sad, 21000, Yugoslavia
,
Nevenka Adžić Faculty of Technical Sciences, SE Institute for Fundamental Applied Disciplines, V. Vlahovića 3, Novi Sad, 21000, Yugoslavia
&
Zorica Uzelac Faculty of Technical Sciences, SE Institute for Fundamental Applied Disciplines, V. Vlahovića 3, Novi Sad, 21000, Yugoslavia
Pages 229-238 | Received 19 Jul 1990, Published online: 19 Mar 2007

Citations (8)

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Read on this site (2)

Manoj Kumar, Pitam Singh & Hradyesh Kumar Mishra. (2007) A recent survey on computational techniques for solving singularly perturbed boundary value problems. International Journal of Computer Mathematics 84:10, pages 1439-1463.
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N. Ramanujam & S. Natesan. (1998) ‘Shooting method' for singular perturbation problems arising in chemical reactor theory. International Journal of Computer Mathematics 70:2, pages 251-262.
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Articles from other publishers (6)

K. Selvakumar. (2022) Two new optimal and uniform third-order schemes for singular perturbation problems with initial layers. Soft Computing 26:22, pages 12811-12832.
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J Jayakumar. (2003) Improvement of numerical solution by boundary value technique for singularly perturbed one dimensional reaction diffusion problem. Applied Mathematics and Computation 142:2-3, pages 417-447.
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S. Natesan & N. Ramanujam. (2002) “Shooting method” for the solution of singularly perturbed two-point boundary-value problems having less severe boundary layer. Applied Mathematics and Computation 133:2-3, pages 623-641.
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K. Selvakumar. (1994) A computational method for solving singular perturbation problems using exponentially fitted finite difference schemes. Applied Mathematics and Computation 66:2-3, pages 277-292.
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J. Jayakumar & N. Ramanujam. (1994) A numerical method for singular perturbation problems arising in chemical reactor theory. Computers & Mathematics with Applications 27:5, pages 83-99.
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J. Jayakumar & N. Ramanujam. (1993) A computational method for solving singular perturbation problems. Applied Mathematics and Computation 55:1, pages 31-48.
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