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- W3108972819 abstract "In this paper, we develop a numerical scheme to approximate the solution of a general class of nonlinear singular boundary value problems (SBVPs) subject to Neumann and Robin boundary conditions. The original differential equation has a singularity at the point which is removed via L'Hospital's law with an assumption about the derivative of the solution at the point An exponential B‐spline collocation approach is then constructed to solve the resulting boundary value problem. Convergence analysis of the method is discussed. Numerical examples are provided to illustrate the applicability and efficiency of the method. Our results are compared with those obtained by other three numerical methods such as uniform mesh cubic B‐spline collocation (UCS) method, nonstandard finite difference method, and finite difference method based on Chawla's identity." @default.
- W3108972819 created "2020-12-07" @default.
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- W3108972819 creator A5046281388 @default.
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- W3108972819 date "2020-11-22" @default.
- W3108972819 modified "2023-09-29" @default.
- W3108972819 title "An efficient numerical method based on exponential B‐spline basis functions for solving a class of nonlinear singular boundary value problems with Neumann and Robin boundary conditions" @default.
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- W3108972819 doi "https://doi.org/10.1002/mma.6947" @default.
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