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Number of collocation points.
and is the number of collocation points.
where N is the number of collocation points used.
By increasing the number of collocation points, the error of the approximation solution decreases rapidly.
The proposed orthogonal collocation method leads to rapid convergence, as the number of collocation points increases.
The choice of collocation points is important for the convergence and efficiency of the collocation method.
where is the number of collocation points used (see e.g. [23 25]).
The number of collocation points is then chosen to maintain a prescribed error bound.
The derivative matrix for a general sequence of collocation points is explicitly constructed.
It shows that this method permits the choice of collocation points independent of the magnitude of anisotropy.
The accuracy of the obtained results is truly fine even if the number of collocation points is small.
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