基于多社会学习结构的粒子群算法求解集装箱积载问题

A. P. P. Perwira Redi, Ina Dwi Lasmana, Nur Layli Rachmawati, Yogi Tri Prasetyo, D. Budiono, Parida Jewpanya
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引用次数: 2

摘要

国际贸易的增长导致每年运输的集装箱总量增加。在印度尼西亚,2018年集装箱吞吐量达到1285万标准箱。在提供快速、高效的港口服务的同时,集装箱码头在日常运营中不断面临着复杂的问题,其中一个操作层面的问题就是集装箱积载问题(CSP)。CSP是一个NP-Hard问题,因此采用元启发式算法求解该问题。本文提出了采用全局、局部和邻域粒子群优化(GLN-PSO)算法求解CSP问题。GLN-PSO的基本思想是强调粒子运动,同时考虑多种社会学习结构。GLN-PSO算法是在前人研究中使用的粒子群算法的基础上发展而来,并被证明优于蜂群算法。在本研究中,使用GLN-PSO来解决两种类型的数据,即小型实例(由5-27个容器组成)和中型实例(由100-140个容器组成)。结果表明,在小实例情况下,GLN-PSO在目标函数值方面优于PSO算法0.72%,在计算时间方面优于PSO算法0.172秒。对于中等实例,GLN-PSO无法通过产生27%的目标函数差距和8.2秒的计算时间来优于PSO算法
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Solving Container Stowage Problem using Particle Swarm Optimization Algorithm with Multiple Social Learning Structures
The growth of international trade resulted in the raising of the total containers transported annually. In Indonesia, the number of container throughput has reached 12.85 million TEUs in 2018. In providing fast and efficient port services, container terminals (CT) constantly face complex problems on its everyday operation, one of the operational level problems occurred at CT is Container Stowage Problem (CSP). CSP is an NP-Hard Problem, therefore metaheuristic algorithm is used to solve the problem. This study proposed the use of Global, Local, and Neighborhood – Particle Swarm Optimization (GLN-PSO) algorithm to solve CSP. The basic idea of GLN-PSO is emphasize on the particle movement that considers multiple social learning structures. GLN-PSO algorithm is a development of the PSO algorithm that has been used in previous studies and is proven to outperform Bee Swarm algorithm. In this study, GLN-PSO is used to solve two types of data, namely small instances (consist of 5-27 containers) and medium instances (consist of 100-140 containers). The result showed that for small instances, GLN-PSO can outperform the PSO algorithm in terms of objective function value by 0.72% and in terms of computational time by 0,172 seconds. For medium instances, GLN-PSO has not been able to outperform the PSO algorithm by producing a gap of 27% for the objective function and 8,2 seconds for computational time
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