A Random Sampling Scheme for Path Planning

Author:

Barraquand Jérôme1,Kavraki Lydia2,Latombe Jean-Claude3,Motwani Rajeev3,Li Tsai-Yen4,Raghavan Prabhakar5

Affiliation:

1. Salomon Brothers Int. Ltd. Victoria Plaza 111 Buckingham Palace Road London SWIW 0SB, UK

2. Department of Computer Science Rice University Houston, TX 77005-1892

3. Department of Computer Science Stanford University Stanford, CA 94305, USA

4. Department of Computer Science National Chengchi University Wenshan, Taipei, Taiwan

5. IBM Almaden Research Center San Jose, CA 95120, USA

Abstract

Several randomized path planners have been proposed dur ing the last few years. Their attractiveness stems from their applicability to virtually any type of robots, and their empir ically observed success. In this article, we attempt to present a unifying view of these planners and to theoretically explain their success. First, we introduce a general planning scheme that consists of randomly sampling the robot 's configuration space. We then describe two previously developed planners as instances of planners based on this scheme, but applying very different sampling strategies. These planners are probabilis tically complete: if a path exists, they will find one with high probability, if we let them run long enough. Next, for one of the planners, we analyze the relation between the probability of failure and the running time. Under assumptions characteriz ing the "goodness" of the robot's free space, we show that the

Publisher

SAGE Publications

Subject

Applied Mathematics,Artificial Intelligence,Electrical and Electronic Engineering,Mechanical Engineering,Modelling and Simulation,Software

Reference47 articles.

1. Numerical potential field techniques for robot path planning

2. Robot Motion Planning: A Distributed Representation Approach

3. Bessière, P., Mazer, E., and Ahuactzin, J.M. 1995. Planning in a continuous space with forbidden regions: the Ariadne's clew algorithm. In Goldberg, K. et al. (eds.) Algorithmic Foundations of Robotics. Wellesley, MA: A. K. Peters, pp. 39-47.

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