Using B-spline for shape preserving linear singularly perturbed boundary value problems

Abstract

This paper considers the B-spline interpolation method for solving shape- preserving linear singularly perturbed boundary value problem of the form: yp(x)yq(x)yr(x), y(a), y(b). where01

A new method computationally is used to find the best derivative at the boundary points to apply B-spline. Finally, the results are compared to prevously published example.