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| | Tutorial (Spline Toolbox) |
 | | This is, more precisely, the cubic spline interpolant with the not-a-knot end conditions, meaning that it is the unique piecewise cubic polynomial with two continuous derivatives with breaks at all interior data sites except for the leftmost and the rightmost one. |
 | | changes from 0 to 1, the smoothing spline changes, correspondingly, from one extreme, the least-squares straight-line approximation to the data, to the other extreme, the "natural" cubic spline interpolant to the data. |
 | | Vector-valued splines are also used in the approximation to gridded data, in any number of variables, using tensor-product splines. |
| www.phys.ufl.edu /docs/matlab/toolbox/splines/tutor.html (1196 words) |
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