用快速渐近最优算法实现无需重用旧路径的实时增量规划
Revisiting Replanning from Scratch: Real-Time Incremental Planning with Fast Almost-Surely Asymptotically Optimal Planners
- 将增量规划转化为一系列独立问题,避免更新复杂规划图
- EIT*在模拟中路径长度比现有算法更短,中位数表现更优
- 适合需要快速响应环境变化的机器人实时导航场景
在动态环境中运行的机器人需能预测障碍物变化或快速反应。预测方法依赖对障碍物位置和运动的强先验知识,而反应式方法虽无需环境假设,但必须快速重规划并找到高质量路径。现有反应式方法常复用历史规划信息以降低开销,但在信息变更时更新密集规划图可能计算代价过高,且某些应用中检测变化也需大量工作。本文重新审视了反应式重规划必须更新旧计划的长期假设,提出可采用快速几乎必然渐近最优(ASAO)规划算法,将增量规划问题视为一系列独立问题求解。这类算法能快速获得初始解,并逐步收敛至最优解,从而在障碍物变化时仍能保持一致的全局路径,无需显式复用旧计划。模拟实验表明,努力感知树(EIT*)相比测试的反应式算法获得更短的中位数路径;真实机器人手臂任务中,渐近最优RRT-Connect(AORRTC)也验证了该方法的有效性。
原文摘要 · Abstract (English)
Robots operating in changing environments either predict obstacle changes and/or plan quickly enough to react to them. Predictive approaches require a strong prior about the position and motion of obstacles. Reactive approaches require no assumptions about their environment but must replan quickly and find high-quality paths to navigate effectively. Reactive approaches often reuse information between queries to reduce planning cost. These techniques are conceptually sound but updating dense planning graphs when information changes can be computationally prohibitive. It can also require significant effort to detect the changes in some applications. This paper revisits the long-held assumption that reactive replanning requires updating existing plans. It shows that the incremental planning problem can alternatively be solved more efficiently as a series of independent problems using fast almost-surely asymptotically optimal (ASAO) planning algorithms. These ASAO algorithms quickly find an initial solution and converge towards an optimal solution which allows them to find consistent global plans in the presence of changing obstacles without requiring explicit plan reuse. This is demonstrated with simulated experiments where Effort Informed Trees (EIT*) finds shorter median solution paths than the tested reactive planning algorithms and is further validated using Asymptotically Optimal RRT-Connect (AORRTC) on a real-world planning problem on a robot arm.
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