Abstract
In this paper, quintic B-splines (QBS) as basis (test) functions and sextic B-splines (SBS) as weight functions have been used in Petrov–Galerkin method to solve an eighth-order boundary value problem. The approximate solution has been modified into a form which takes care of most of the given boundary conditions. The weight functions are modified into a new set which suits for the Petrov–Galerkin method. Some examples are tested for the illustration purpose of the present method.
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