The Greville abscissae are defined to be the mean location of k-1 consecutive knots in the knot vector for each basis spline function of order k. Note that the first and last knots in the knot vector are excluded
when applying this definition; consequently there are gsl_bspline_ncoeffs Greville abscissa. They are often used in B-spline collocation applications and may also be called Marsden-Schoenberg
points.
gsMatrix<> ct;
m_patches.basis(0).anchors_into(ct);
本文介绍了Greville abscissa的概念及其在B样条曲线中的应用。Greville abscissa定义为每个基函数中k-1个连续节点的平均位置,常用于B样条配位应用。
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