趋同(经济学)
计算机科学
路径(计算)
数学优化
运动规划
算法
随机树
数学
机器人
人工智能
经济增长
经济
程序设计语言
作者
Yanjie Li,Wei Wu,Yong Gao,Dongliang Wang,Zhun Fan
标识
DOI:10.1016/j.eswa.2020.113425
摘要
During the last decade, sampling-based algorithms for path planning have gained considerable attention. The RRT*, a variant of RRT (rapidly-exploring random trees), is of particular concern to researchers due to its asymptotic optimality. However, the limits of the slow convergence rate of RRT* makes it inefficient for applications. For the purposes of overcoming these limitations, this paper proposes a novel algorithm, PQ-RRT*, which combines the strengths of P-RRT* (potential functions based RRT*) and Quick-RRT*. PQ-RRT* guarantees a fast convergence to an optimal solution and generates a better initial solution. The asymptotic optimality and fast convergence of the proposed algorithm are proved in this paper. Comparisons of PQ-RRT* with P-RRT* and Quick-RRT* in four benchmarks verify the effectiveness of the proposed algorithm.
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