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Stable Algorithm for Calculating with Q-splines (CROSBI ID 483491)

Prilog sa skupa u zborniku | izvorni znanstveni rad | međunarodna recenzija

Bosner, Tina ; Rogina, Mladen Stable Algorithm for Calculating with Q-splines // Applied MAthematics and Computation / Rogina, M.; Hari, V.;Limić, N. (ur.). Zagreb: Dept. of Mathematics, University of Zagreb, 2001. str. 99-105

Podaci o odgovornosti

Bosner, Tina ; Rogina, Mladen

engleski

Stable Algorithm for Calculating with Q-splines

We are using a technique to calculate with Tchebycheffian splines of order $\le 4$, based on the known derivative formula for Tchebycheffian splines and Oslo type algorithm, to produce simple formul\ae for qB-splines developed by Kulkarni and Laurent. Starting with the known fact that local basis for $q$-splines of order 3 and 4 can be evaluated by making positive linear combinations of less smooth, one order higher polynomial B-splines, we deduce a simple and stable algorithm for such splines. It is an interesting fact in itself, that the coefficients in such linear combinations are discrete Tchebycheffian splines, and therefore make a partition of unity. The same is true for qB-splines themselves.

T-spline; Q-spline; Knot insertion

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Podaci o prilogu

99-105.

2001.

objavljeno

Podaci o matičnoj publikaciji

Applied MAthematics and Computation

Rogina, M.; Hari, V.;Limić, N.

Zagreb: Dept. of Mathematics, University of Zagreb

Podaci o skupu

Nepoznat skup

predavanje

29.02.1904-29.02.2096

Povezanost rada

Matematika