不确定环境下基于贝叶斯更新的时间逻辑规范下的协同漫游直升机路径规划与探索

Kazumune Hashimoto, Natsuko Tsumagari, T. Ushio
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引用次数: 2

摘要

本文研究了不确定环境下具有时间逻辑规范的探测车-直升机协同路径规划与探索。探测车的目标是完成一个用句法共安全线性时间逻辑(scLTL)公式表达的任务,而直升机的目标是主动探索环境,减少其不确定性,以辅助探测车,提高任务完成效率。为了形式化我们的方法,我们首先通过原子命题的环境信念来捕捉环境的不确定性,假设在环境的每个区域中满足哪些属性(或原子命题)是未知的。原子命题的环境信念根据基于探测器和直升机提供的伯努利型传感器测量值的贝叶斯规则进行更新。然后,通过实现基于自动机的模型检查,通过最大化scLTL公式满足的信念来综合漫游车的最优策略。然后,通过使用基于原子命题的环境信念评估的熵的概念来合成直升机的探索策略,以及根据最优策略,漫游车打算遵循的路径。因此,直升机可以主动探索不确定性高且与任务完成相关的区域。最后,通过数值算例说明了所提方法的有效性。
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Collaborative Rover-copter Path Planning and Exploration with Temporal Logic Specifications Based on Bayesian Update Under Uncertain Environments
This article investigates a collaborative rover-copter path planning and exploration with temporal logic specifications under uncertain environments. The objective of the rover is to complete a mission expressed by a syntactically co-safe linear temporal logic (scLTL) formula, while the objective of the copter is to actively explore the environment and reduce its uncertainties, aiming at assisting the rover and enhancing the efficiency of the mission completion. To formalize our approach, we first capture the environmental uncertainties by environmental beliefs of the atomic propositions, under an assumption that it is unknown which properties (or, atomic propositions) are satisfied in each area of the environment. The environmental beliefs of the atomic propositions are updated according to the Bayes rule based on the Bernoulli-type sensor measurements provided by both the rover and the copter. Then, the optimal policy for the rover is synthesized by maximizing a belief of the satisfaction of the scLTL formula through an implementation of an automata-based model checking. An exploration policy for the copter is then synthesized by employing the notion of an entropy that is evaluated based on the environmental beliefs of the atomic propositions, and a path that the rover intends to follow according to the optimal policy. As such, the copter can actively explore regions whose uncertainties are high and that are relevant to the mission completion. Finally, some numerical examples illustrate the effectiveness of the proposed approach.
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