Solving the storage location assignment of large-scale automated warehouse based on dynamic vortex search algorithm

IF 8.2 1区 计算机科学 Q1 COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE Swarm and Evolutionary Computation Pub Date : 2024-09-03 DOI:10.1016/j.swevo.2024.101725
Haoran Li , Jingsen Liu , Ping Hu , Huan Zhou
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Abstract

This paper establishes the mathematical model for Storage Location Assignment (SLA) problem in large-scale automated warehouses by combining three objectives: efficiency, shelf stability, and stacker load balancing. Along with a novel repair strategy to handle the complex constraints of large-scale problems. Additionally, a coding method and solution approach suitable for practical application scenarios are developed. In order to solve large-scale SLA problem, an improved vortex search algorithm is proposed based on attraction operation in flow field, dimension-by-dimension dynamic radius and leadership decision-making mechanism (FDVSA). In the experimental part, the algorithm effectiveness experiment of FDVSA was first conducted using the large-scale global optimization test sets IEEE congress on evolutionary computation 2010 and 2013 (CEC2010, CEC2013). The results show that: (1) Compared with other comparison algorithms, the comprehensive average optimization rate of FDVSA in CEC2010 and CEC2013 is 88 % and 78 %, respectively. (2) The experimental results of FDVSA showed that each improvement strategy has advantages in dealing with large-scale problems. (3) The post-hoc analysis showed that there are significant differences between FDVSA and other comparison algorithms, and FDVSA is significantly better. Finally, FDVSA and other comparison algorithms are solved on three different scale and complexity of SLA cases. The results show that: (1) FDVSA has significant advantages in solving large-scale SLA problem, and the comprehensive average optimization rate is 19 %. (2) The convergence curve and boxplot showed that FDVSA has good convergence speed and solving stability. (3) The effectiveness of the repair strategy was verified by experiments in the large-scale SLA problems.

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基于动态涡流搜索算法解决大型自动化仓库的存储位置分配问题
本文结合效率、货架稳定性和堆垛机负载平衡三个目标,建立了大规模自动化仓库中存储位置分配(SLA)问题的数学模型。同时还提出了一种新颖的修复策略,以处理大规模问题的复杂约束。此外,还开发了适合实际应用场景的编码方法和求解方法。为了解决大规模 SLA 问题,提出了一种基于流场吸引操作、逐维动态半径和领导决策机制(FDVSA)的改进型涡流搜索算法。在实验部分,首先利用 2010 年和 2013 年 IEEE 进化计算大会(CEC2010、CEC2013)的大规模全局优化测试集进行了 FDVSA 算法的有效性实验。结果表明(1)与其他比较算法相比,FDVSA 在 CEC2010 和 CEC2013 中的综合平均优化率分别为 88 % 和 78 %。(2)FDVSA 的实验结果表明,每种改进策略在处理大规模问题时都具有优势。(3)事后分析表明,FDVSA 与其他比较算法存在显著差异,FDVSA 明显更优。最后,对三种不同规模和复杂度的 SLA 案例求解了 FDVSA 和其他比较算法。结果表明(1) FDVSA 在求解大规模 SLA 问题时优势明显,综合平均优化率达到 19%。(2)收敛曲线和方框图表明 FDVSA 具有良好的收敛速度和求解稳定性。(3) 大规模 SLA 问题的实验验证了修复策略的有效性。
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来源期刊
Swarm and Evolutionary Computation
Swarm and Evolutionary Computation COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCEC-COMPUTER SCIENCE, THEORY & METHODS
CiteScore
16.00
自引率
12.00%
发文量
169
期刊介绍: Swarm and Evolutionary Computation is a pioneering peer-reviewed journal focused on the latest research and advancements in nature-inspired intelligent computation using swarm and evolutionary algorithms. It covers theoretical, experimental, and practical aspects of these paradigms and their hybrids, promoting interdisciplinary research. The journal prioritizes the publication of high-quality, original articles that push the boundaries of evolutionary computation and swarm intelligence. Additionally, it welcomes survey papers on current topics and novel applications. Topics of interest include but are not limited to: Genetic Algorithms, and Genetic Programming, Evolution Strategies, and Evolutionary Programming, Differential Evolution, Artificial Immune Systems, Particle Swarms, Ant Colony, Bacterial Foraging, Artificial Bees, Fireflies Algorithm, Harmony Search, Artificial Life, Digital Organisms, Estimation of Distribution Algorithms, Stochastic Diffusion Search, Quantum Computing, Nano Computing, Membrane Computing, Human-centric Computing, Hybridization of Algorithms, Memetic Computing, Autonomic Computing, Self-organizing systems, Combinatorial, Discrete, Binary, Constrained, Multi-objective, Multi-modal, Dynamic, and Large-scale Optimization.
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