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Constructing a quasi-Legendre basis based on the C-Bezier basis

机译:基于C-Bezier基础构造拟Legendre基础

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摘要

In the space Γ_n = span { sint, cost, 1, t, t~2, ···, t~(n-2)}, a C-Bezier basis is constructed by an integral approach. Howev- er, the C-Bezier basis is not orthogonal. For some applications, we construct an orthogonal basis based on the C-Bezier basis, which has remarkable properties similar to that of the Legendre basis. Then we derive the transformation matrices that convert the C-Bezier basis and the orthogonal basis into each other. As an example of application, we apply this orthogonal basis to the degree reduction approximation of the C-Bezier curves.
机译:在空间Γ_n= span {sint,cost,1,t,t〜2,...,t〜(n-2)}中,通过积分方法构造了C-Bezier基。但是,C-Bezier基不是正交的。对于某些应用程序,我们基于C-Bezier基础构造正交基础,该正交基础具有与Legendre基础相似的显着特性。然后,我们导出将C-Bezier基础和正交基础相互转换的转换矩阵。作为应用示例,我们将此正交基础应用于C-Bezier曲线的度约减。

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