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Innovation Research on Taylor's Iterative Interpolation Algorithm for NURBS Curve and Simulation

机译:NURBS曲线迭代插值算法的创新研究与仿真

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In order to solve the problems of Taylor's iterative interpolation method of NURBS curve, Such as interpolation time is bigger, interpolation precision are not too higher, and NURBS curve chord error are not easy changed and so on. This paper proposed a Taylor's iterative interpolation algorithm for NURBS curve. Firstly, the two-order Taylor's expansion is applied in the NURBS curve separately with unknown NURBS curve parameter. Then, we can use Taylor's iterative that calculate (x_i, y_i, z_i). Then, the interpolation of NURBS curve should be finished. Actually, Taylor's iterative interpolation algorithm for NURBS curve reduced interpolation time and NURBS curve chord error. Finally, simulation results and experiments are conducted to verify the feasibility and applicability of Taylor's iterative interpolation method of NURBS curve. The simulation results show that the algorithm is correct; it is consistent with a NURBS curve interpolation requirements.
机译:为了解决泰勒的迭代插值方法的问题的NURBS曲线,如插值时间越大,插值精度不是太高,而NURBS曲线误差并不容易改变等等。本文提出了一种泰勒的NURBS曲线迭代插值算法。首先,与未知的NURBS曲线参数分开,在NURBS曲线中应用了两个阶Taylor的扩展。然后,我们可以使用Taylor的迭代计算(X_I,Y_I,Z_I)。然后,应完成NURBS曲线的插值。实际上,NURBS曲线的泰勒的迭代插值算法减少了插值时间和NURBS曲线弦误差。最后,进行了仿真结果和实验,以验证泰勒迭代插值方法的泰勒曲线的可行性和适用性。仿真结果表明该算法是正确的;它与NURBS曲线插值要求一致。

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