基于 POMDP 的轮式移动机器人路径规划概率决策

Shripad V. Deshpande, Harikrishnan R, Rahee Walambe
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引用次数: 0

摘要

多年来,协作式移动机器人系统的路径规划一直是一个研究课题。机器人状态、行动和环境条件的不确定性使得寻找最佳导航路径对机器人来说极具挑战性。为了实现移动机器人在静态和动态障碍物面前的稳健行为,机器人必须采用一种基于对支配其运动的各种参数的不确定性的概率感知的路径寻找机制。部分可观测马尔可夫决策过程(POMDP)被许多研究人员用作处理不确定性的成熟方法。POMDP 框架需要手动设置状态转换矩阵、观测矩阵和奖励值。本文介绍了一种创建 POMDP 模型的方法,并通过在两个注定会发生碰撞的移动机器人上进行模拟来演示其工作原理。在两个机器人上运行了三个类别的选择性测试案例--MDP(信念状态分布为 1 的 POMDP)、信念状态分布为 10 个观测值的 POMDP 和分布为 2 个观测值的 POMDP。对传感器数据的不确定性进行了模拟,不确定性最高可达 10%。对结果进行了比较和分析。结果表明,当观测概率分布从 2 增加到 10 时,碰撞率从 34% 降低到 22%,这表明系统的鲁棒性提高了 12%,而计算复杂度仅略微增加了 3.4%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
POMDP-based probabilistic decision making for path planning in wheeled mobile robot

Path Planning in a collaborative mobile robot system has been a research topic for many years. Uncertainty in robot states, actions, and environmental conditions makes finding the optimum path for navigation highly challenging for the robot. To achieve robust behavior for mobile robots in the presence of static and dynamic obstacles, it is pertinent that the robot employs a path-finding mechanism that is based on the probabilistic perception of the uncertainty in various parameters governing its movement. Partially Observable Markov Decision Process (POMDP) is being used by many researchers as a proven methodology for handling uncertainty. The POMDP framework requires manually setting up the state transition matrix, the observation matrix, and the reward values. This paper describes an approach for creating the POMDP model and demonstrates its working by simulating it on two mobile robots destined on a collision course. Selective test cases are run on the two robots with three categories – MDP (POMDP with belief state spread of 1), POMDP with distribution spread of belief state over ten observations, and distribution spread across two observations. Uncertainty in the sensor data is simulated with varying levels of up to 10 %. The results are compared and analyzed. It is demonstrated that when the observation probability spread is increased from 2 to 10, collision reduces from 34 % to 22 %, indicating that the system's robustness increases by 12 % with only a marginal increase of 3.4 % in the computational complexity.

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