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Non-polynomial cubic spline discretization for system of non-linear singular boundary value problems using variable mesh

Ranjan Kumar Mohanty, Sucheta Nayak, Arshad Khan

Advances in Difference Equations · 2017

doi:10.1186/s13662-017-1380-2 (opens in a new tab)

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Abstract

Abstract In this paper, we propose two generalized non-polynomial cubic spline schemes using a variable mesh to solve the system of non-linear singular two point boundary value problems. Theoretical analysis proves that the proposed methods have second- and third-order convergence. Both methods are applicable to singular boundary value problems. Numerical results are also provided to show the accuracy and efficiency of the proposed methods.

Abstract licence: CC BY

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