LEA*: An A* Variant Algorithm with Improved Edge Efficiency for Robot Motion Planning
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Abstract (arXiv)
In this work, we introduce a new graph search algorithm, lazy edged based A* (LEA*), for robot motion planning. By using an edge queue and exploiting the idea of lazy search, LEA* is optimally vertex efficient similar to A*, and has improved edge efficiency compared to A*. LEA* is simple and easy to implement with minimum modification to A*, resulting in a very small overhead compared to previous lazy search algorithms. We also explore the effect of inflated heuristics, which results in the weighted LEA* (wLEA*). We show that the edge efficiency of wLEA* becomes close to LazySP and, thus is near-optimal. We test LEA* and wLEA* on 2D planning problems and planning of a 7-DOF manipulator. We perform a thorough comparison with previous algorithms by considering sparse, medium, and cluttered random worlds and small, medium, and large graph sizes. Our results show that LEA* and wLEA* are the fastest algorithms to find the plan compared to previous algorithms.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 6 of its 17 references that are in the map. First posted on arXiv 19 Sep 2023.
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References · 6
- 2017Batch Informed Trees (BIT*): Informed Asymptotically Optimal Anytime Searchcited by 23
- 2019Generalized Lazy Search for Robot Motion Planning: Interleaving Search and Edge Evaluation via Event-based Togglescited by 16
- 2017Search-based Motion Planning for Quadrotors using Linear Quadratic Minimum Time Controlcited by 11
- 2016A Unifying Formalism for Shortest Path Problems with Expensive Edge Evaluations via Lazy Best-First Search over Paths with Edge Selectorscited by 9
- 2018Lazy Receding Horizon A* for Efficient Path Planning in Graphs with Expensive-to-Evaluate Edgescited by 9
- 2021Lazy Lifelong Planning for Efficient Replanning in Graphs with Expensive Edge Evaluationcited by 3
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