RPT*: Global Planning with Probabilistic Terminals for Target Search in Complex Environments

Fuente: arXiv
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Autori principali: Lyu, Yunpeng, Cao, Chao, Zhang, Ji, Choset, Howie, Ren, Zhongqiang
Natura: Preprint
Pubblicazione: 2026
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author Lyu, Yunpeng
Cao, Chao
Zhang, Ji
Choset, Howie
Ren, Zhongqiang
author_facet Lyu, Yunpeng
Cao, Chao
Zhang, Ji
Choset, Howie
Ren, Zhongqiang
contents Routing problems such as Hamiltonian Path Problem (HPP), seeks a path to visit all the vertices in a graph while minimizing the path cost. This paper studies a variant, HPP with Probabilistic Terminals (HPP-PT), where each vertex has a probability representing the likelihood that the robot's path terminates there, and the objective is to minimize the expected path cost. HPP-PT arises in target object search, where a mobile robot must visit all candidate locations to find an object, and prior knowledge of the object's location is expressed as vertex probabilities. While routing problems have been studied for decades, few of them consider uncertainty as required in this work. The challenge lies not only in optimally ordering the vertices, as in standard HPP, but also in handling history dependency: the expected path cost depends on the order in which vertices were previously visited. This makes many existing methods inefficient or inapplicable. To address the challenge, we propose a search-based approach RPT* with solution optimality guarantees, which leverages dynamic programming in a new state space to bypass the history dependency and novel heuristics to speed up the computation. Building on RPT*, we design a Hierarchical Autonomous Target Search (HATS) system that combines RPT* with either Bayesian filtering for lifelong target search with noisy sensors, or autonomous exploration to find targets in unknown environments. Experiments in both simulation and real robot show that our approach can naturally balance between exploitation and exploration, thereby finding targets more quickly on average than baseline methods.
format Preprint
id arxiv_https___arxiv_org_abs_2601_12701
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle RPT*: Global Planning with Probabilistic Terminals for Target Search in Complex Environments
Lyu, Yunpeng
Cao, Chao
Zhang, Ji
Choset, Howie
Ren, Zhongqiang
Robotics
Computational Geometry
Routing problems such as Hamiltonian Path Problem (HPP), seeks a path to visit all the vertices in a graph while minimizing the path cost. This paper studies a variant, HPP with Probabilistic Terminals (HPP-PT), where each vertex has a probability representing the likelihood that the robot's path terminates there, and the objective is to minimize the expected path cost. HPP-PT arises in target object search, where a mobile robot must visit all candidate locations to find an object, and prior knowledge of the object's location is expressed as vertex probabilities. While routing problems have been studied for decades, few of them consider uncertainty as required in this work. The challenge lies not only in optimally ordering the vertices, as in standard HPP, but also in handling history dependency: the expected path cost depends on the order in which vertices were previously visited. This makes many existing methods inefficient or inapplicable. To address the challenge, we propose a search-based approach RPT* with solution optimality guarantees, which leverages dynamic programming in a new state space to bypass the history dependency and novel heuristics to speed up the computation. Building on RPT*, we design a Hierarchical Autonomous Target Search (HATS) system that combines RPT* with either Bayesian filtering for lifelong target search with noisy sensors, or autonomous exploration to find targets in unknown environments. Experiments in both simulation and real robot show that our approach can naturally balance between exploitation and exploration, thereby finding targets more quickly on average than baseline methods.
title RPT*: Global Planning with Probabilistic Terminals for Target Search in Complex Environments
topic Robotics
Computational Geometry
url https://arxiv.org/abs/2601.12701