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Solving packing identical spheres into a smallest sphere with a particle swarm optimization

机译:用粒子群优化求解包装相同的球体进入最小球体

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In this paper, the identical sphere packing is tackled by applying a particle swarm optimization-based method. An instance of the problem is characterized by a set of equal spheres and a large sphere with unlimited radius. The aim of the problem is to determine a minimum radius of the spherical container that contains all spheres without overlapping. The particle swarm optimization cooperates with an efficient continuous local optimization that serves either to repair the non-feasibility of solutions or improve their quality. The behavior of the proposed method is evaluated on a set of standard benchmark instances taken from the literature and its achieved results are compared to those obtained by the best methods available in the literature. As shown in the experimental part, the proposed approach is very competitive.
机译:在本文中,通过施加基于粒子群优化的方法来解决相同的球包装。该问题的实例特征在于一组相等的球体和具有无限半径的大球。问题的目的是确定含有所有球形的球形容器的最小半径而没有重叠。粒子群优化与有效的连续局部优化配合,用于修复解决方案的不可行性或提高其质量。所提出的方法的行为在文献中的一组标准基准实例上进行评估,其达到的结果与文献中可用的最佳方法获得的结果进行了比较。如实验部分所示,所提出的方法是非常有竞争力的。

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