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Corner Smoothing Transition Algorithm for Five-axis Linear Tool Path

机译:五轴线性刀具路径的角平滑过渡算法

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摘要

In five-axis machining the trajectory is composed of linear path which has the feature of tangential discontinuity, so that the velocity will be abrupt or be equal to zero at the corner of the adjacent segments. This problem greatly effects the machining efficiency and quality. So a pair of double cubic NURBS curves satisfying the predefined fitting accuracy are used to fair the corners of the adjacent five-axis linear segments and generate the smooth tool path. On the basis of the proposed transition model, the parametric synchronization of the smoothed double NURBS trajectories and the remained two linear segments are respectively constructed to realize the smoothing variation along the tool trajectory. The approximation error has an analytical relationship with the transition length of the smoothed curve. It is easily to construct the analytical double NURBS curves satisfying the pre-defined error limit. The simulation and experiment examples show that the proposed transition algorithm can satisfy the error constraint, generate the curvature-continuous double NURBS tool path, make local corner transition smooth and improve the machining quality.
机译:在五轴加工中,轨迹是由具有切线不连续性的线性路径组成的,因此在相邻线段的拐角处,速度将突然变化或等于零。这个问题极大地影响了加工效率和质量。因此,使用一对满足预定义拟合精度的双三次NURBS曲线来修整相邻五轴线性线段的角,并生成平滑的刀具路径。在所提出的过渡模型的基础上,分别构造了平滑的双NURBS轨迹和其余两个线性段的参数同步,以实现沿刀具轨迹的平滑变化。近似误差与平滑曲线的过渡长度具有解析关系。构造满足预定误差极限的分析双NURBS曲线很容易。仿真和实验实例表明,所提出的过渡算法可以满足误差约束,生成曲率连续的双NURBS刀具轨迹,使局部拐角过渡平滑,提高加工质量。

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