Trajectory Planning Method Based on Optimization in Complex Environment

Yi Chang, Qiuqing Yang, Huawei Liang, Zhiyuan Li, Hanqi Wang, Jian Wang
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Abstract

This paper's major objective is to rapidly and precisely plan the optimal trajectory in a complex environment. Because collisions must be avoided to ensure driving safety and compliance with kinematic constraints to enable precise tracking, this task can be characterized as an optimal control problem(OCP). The outcome of the optimal control problem is determined by the initial solution. A good first solution can reduce the time needed to solve the problem and enhance the effectiveness of the planning process. Hybrid A* is a well-known heuristic method that has a short planning time and satisfies vehicle but it is not complete. It offers a good initial solution for following optimal control problems. In order to achieve the ideal balance between optimality and solvability, we therefore suggest that, in the event that Hybrid A* planning fails, the complete two-dimensional A* planning result be employed as the initial solution of the optimal control problem. It is difficult and time-consuming to avoid contact with any obstacles when the initial solution indicates the homotopy path. The collision avoidance constraint is changed into a linear constraint by the addition of a space corridor, making it independent of the overall quantity of obstacles and solely related to obstacles that are approaching the trajectory. Soft constraints are utilized to further simplify the optimal control problem and guarantee its solvability. We conduct simulation experiments in multiple scenes to prove the feasibility of the algorithm.
复杂环境下基于优化的轨迹规划方法
本文的主要目标是在复杂环境中快速精确地规划最优轨迹。由于必须避免碰撞以确保驾驶安全,并符合运动学约束以实现精确跟踪,因此该任务可以被描述为最优控制问题(OCP)。最优控制问题的结果由初始解决定。一个好的第一个解决方案可以减少解决问题所需的时间,并提高规划过程的有效性。混合A*是一种著名的启发式方法,规划时间短,满足车辆要求,但不完全。它为后续的最优控制问题提供了一个良好的初始解。因此,为了在最优性和可解性之间达到理想的平衡,我们建议在Hybrid A*规划失败的情况下,采用完整的二维A*规划结果作为最优控制问题的初始解。当初始解为同伦路径时,避免与障碍物接触是困难且耗时的。通过增加空间走廊将避碰约束转变为线性约束,使其独立于障碍物的总体数量,只与接近轨迹的障碍物相关。利用软约束进一步简化了最优控制问题,保证了其可解性。为了验证算法的可行性,我们在多个场景下进行了仿真实验。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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