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A Collision-Free G2 Continuous Path-Smoothing Algorithm Using Quadratic Polynomial Interpolation:

机译:使用二次多项式插值的无碰撞G2连续路径平滑算法:

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Most path-planning algorithms are used to obtain a collision-free path without considering continuity. On the other hand, a continuous path is needed for stable movement. In this paper, the searched path was converted into a G2 continuous path using the modified quadratic polynomial and membership function interpolation algorithm. It is simple, unique and provides a good geometric interpretation. In addition, a collision-checking and improvement algorithm is proposed. The collision-checking algorithm can check the collisions of a smoothed path. If collisions are detected, the collision improvement algorithm modifies the collision path to a collision-free path. The collision improvement algorithm uses a geometric method. This method uses the perpendicular line between a collision position and the collision piecewise linear path. The sub-waypoint is added, and the QPMI algorithm is applied again. As a result, the collision-smoothed path is converted into a collision-free smooth path without changing the continuity.
机译:大多数路径规划算法用于获得无冲突的路径而无需考虑连续性。另一方面,需要一条连续的路径来稳定运动。在本文中,使用改进的二次多项式和隶属函数插值算法将搜索到的路径转换为G2连续路径。它简单,独特,并提供了良好的几何解释。此外,提出了一种碰撞检查和改进算法。碰撞检查算法可以检查平滑路径的碰撞。如果检测到碰撞,则碰撞改善算法会将碰撞路径修改为无碰撞路径。碰撞改进算法使用几何方法。该方法使用碰撞位置和碰撞分段线性路径之间的垂直线。添加了子路点,并再次应用了QPMI算法。结果,在不改变连续性的情况下,将碰撞平滑路径转换为无碰撞平滑路径。

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