NAG Fortran Library Routine Document E02BEF

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where Ni x ð Þ denotes the normalized cubic B-spline defined upon the knots i; iþ1; . . . ; iþ4. The total number n of these knots and their values 1; . . . ; n are chosen automatically by the routine. The knots 5; . . . ; n 4 are the interior knots; they divide the approximation interval x1; xm 1⁄2 into n 7 subintervals. The coefficients c1; c2; . . . ; cn 4 are then determined as the solution of the following constrained minimization problem: minimize

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NAG Fortran Library Routine Document E02DDF

where MiðxÞ and NjðyÞ denote normalised cubic B-splines, the former defined on the knots i to iþ4 and the latter on the knots j to jþ4. For further details, see Hayes and Halliday (1974) for bicubic splines and de Boor (1972) for normalised B-splines. The total numbers nx and ny of these knots and their values 1; . . . ; nx and 1; . . . ; ny are chosen automatically by the routine. The knots 5;...

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where Mi x ð Þ and Nj y ð Þ denote normalized cubic B-splines, the former defined on the knots i to iþ4 and the latter on the knots j to jþ4. For further details, see Hayes and Halliday (1974) for bicubic splines and De Boor (1972) for normalized B-splines. The total numbers nx and ny of these knots and their values 1; . . . ; nx and 1; . . . ; ny are chosen automatically by the routine. The kn...

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NAG Fortran Library Routine Document E02BAF

In order to define the full set of B-splines required, eight additional knots 1; 2; 3; 4 and nþ4; nþ5; nþ6; nþ7 are inserted automatically by the routine. The first four of these are set equal to the smallest xr and the last four to the largest xr. The representation of sðxÞ in terms of B-splines is the most compact form possible in that only nþ 3 coefficients, in addition to the nþ 7 knots, fu...

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تاریخ انتشار 2006