Multi-strategy ensemble wind driven optimization algorithm for robot path planning

IF 4.4 2区 数学 Q1 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Mathematics and Computers in Simulation Pub Date : 2024-12-16 DOI:10.1016/j.matcom.2024.11.023
Chao Zhang , Yi Yang , Wei Chen
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Abstract

In this study, a multi-strategy ensemble wind driven optimization (MEWDO) algorithm is proposed and combined with cubic spline interpolation to solve path planning challenges for single and multiple robots. The proposed MEWDO uses a Chebyshev map to initialize air particle populations and increase population diversity. A segmented learning local exploitation strategy is proposed to upgrade the exploitation ability of the algorithm. To enhance the exploration ability of the algorithm, a mutation strategy is introduced that disturbs dimensions one by one, based on the F-distribution with asymmetric characteristics. First, performance comparison experiments were conducted between MEWDO and seven other intelligent algorithms on 16 benchmark test functions. The results showed that MEWDO performed the best. Second, path planning simulation experiments were conducted in three static environments to compare MEWDO with three intelligent algorithms and the artificial potential field method, and MEWDO outperformed the comparison algorithms in terms of the planned shortest path and algorithm stability. In some complex rescue environments, multiple robots are frequently sent to perform tasks from different routes to improve the rescue success rate. For this purpose, MEWDO was used to plan task paths for five robots to test its performance in multi-robot path planning. The results showed that MEWDO finds the best route for all five robots to perform the task in a complex environment.
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机器人路径规划的多策略集合风驱动优化算法
本文提出了一种多策略集合风驱动优化(MEWDO)算法,并将其与三次样条插值相结合,解决了单个和多个机器人的路径规划问题。提出的MEWDO使用切比雪夫图来初始化空气颗粒种群并增加种群多样性。为了提高算法的挖掘能力,提出了一种分段学习的局部挖掘策略。为了提高算法的搜索能力,引入了一种基于非对称特征的f分布对维度进行逐次扰动的突变策略。首先,在16个基准测试函数上,对MEWDO与其他7种智能算法进行性能对比实验。结果表明,MEWDO的性能最好。其次,在三种静态环境下进行路径规划仿真实验,将MEWDO与三种智能算法和人工势场法进行对比,MEWDO在规划最短路径和算法稳定性方面均优于对比算法。在一些复杂的救援环境中,经常会有多个机器人从不同的路径执行任务,以提高救援成功率。为此,利用MEWDO对5个机器人进行任务路径规划,测试其在多机器人路径规划中的性能。结果表明,在复杂的环境中,MEWDO找到了所有五个机器人执行任务的最佳路径。
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来源期刊
Mathematics and Computers in Simulation
Mathematics and Computers in Simulation 数学-计算机:跨学科应用
CiteScore
8.90
自引率
4.30%
发文量
335
审稿时长
54 days
期刊介绍: The aim of the journal is to provide an international forum for the dissemination of up-to-date information in the fields of the mathematics and computers, in particular (but not exclusively) as they apply to the dynamics of systems, their simulation and scientific computation in general. Published material ranges from short, concise research papers to more general tutorial articles. Mathematics and Computers in Simulation, published monthly, is the official organ of IMACS, the International Association for Mathematics and Computers in Simulation (Formerly AICA). This Association, founded in 1955 and legally incorporated in 1956 is a member of FIACC (the Five International Associations Coordinating Committee), together with IFIP, IFAV, IFORS and IMEKO. Topics covered by the journal include mathematical tools in: •The foundations of systems modelling •Numerical analysis and the development of algorithms for simulation They also include considerations about computer hardware for simulation and about special software and compilers. The journal also publishes articles concerned with specific applications of modelling and simulation in science and engineering, with relevant applied mathematics, the general philosophy of systems simulation, and their impact on disciplinary and interdisciplinary research. The journal includes a Book Review section -- and a "News on IMACS" section that contains a Calendar of future Conferences/Events and other information about the Association.
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Editorial Board News of IMACS IMACS Calendar of Events Shifted Chebyshev collocation with CESTAC-CADNA-based instability detection for nonlinear Volterra–Hammerstein integral equations Approximation of generalized time fractional derivatives: Error analysis via scale and weight functions
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