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Offset Approximation of Hybrid Hyperbolic Polynomial Curves

机译:混合双曲多项式曲线的偏移近似

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AbstractIn this paper, two methods for approximation of offset curves of H-Bézier curves and H-B spline curves are presented, which are based on the approximation of shifting control points and norm of parametric speed. Firstly, after calculating the perturbed vectors, the offset curve can be obtained by shifting the control points of the base curve. Then, both the Chebyshev approximation and optimal trigonometric polynomials approximation of parametric speed of base curve are presented, and two approximation functions of offset curves are also obtained. Finally, some examples are used to demonstrate their practicality.
机译:<标题>抽象 <帕拉>在本文中,提出了两种近似H-Bézier曲线的偏移曲线和H-B样条曲线的方法,其基于移位控制点和参数速度规范的近似。 首先,在计算扰动的矢量之后,可以通过使基曲线的控制点移位来获得偏移曲线。 然后,给出了基本曲线的Chebyshev近似和最佳三角性多项式的近似,并且还获得了偏移曲线的两个近似函数。 最后,一些例子用于展示他们的实用性。

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