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Rational offset approximation of rational Bezier curvs

机译:有理贝塞尔曲线的有理偏移逼近

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摘要

The problem of parametric speed approximation of a rational curve is raised in this paper. Offset curves are widely used in various applications. As for the reason that in most cases the offset curves do not preserve the same polynomial or rational polynomial representations, it arouses difficulty in applications. Thus approximation methods have been introduced to solve this problem. In this paper, it has been pointed out that the crux of offset curve approximation lies in the approximation of parametric speed. Based on the Jacobi polynomial approximation theory with endpoints interpolation, an algebraic rational approximation algorithm of offset curve, which preserves the direction of normal, is presented.
机译:提出了有理曲线的参数速度逼近问题。偏移曲线广泛用于各种应用中。由于在大多数情况下偏移曲线不会保留相同的多项式或有理多项式表示形式,因此在应用中引起了困难。因此,已经引入了近似方法来解决该问题。在本文中,已经指出偏移曲线近似的关键在于参数速度的近似。基于带端点插值的雅可比多项式逼近理论,提出了一种保留法线方向的偏移曲线的代数有理逼近算法。

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