Iteration split with Firefly Algorithm and Genetic Algorithm to Solve Multidimensional Knapsack Problems

Ravneil Nand, Priynka Sharma
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引用次数: 3

Abstract

When we talk about optimization, we mean to get the best or the optimal solutions from some set of available substitutes for the problems. If constraints are introduced in the problem, the feasible range would change. As we venture further in optimization, different types of problems need different approaches. One very common problem is combinatorial optimization problems. Combinatorial optimization is a topic that consists of finding an optimal object from a finite set of objects. In simple terms, finding optimal solutions from some set of available datasets of a problem. Multi Knapsack Problem (MKP) is NP-hard combinational optimization problem better known as the multi-constraint knapsack problem. It is one of the extensively studied problems in the field as it has a variety of real world problems associated with it. In this paper, the Firefly algorithm is used with the Genetic algorithm to solve the Multidimensional Knapsack Problem (MKP). By using the properties of flashing behavior of fireflies together with genetic evolution, some benchmark problems are solved. The results are compared with some work from the literature.
基于萤火虫算法和遗传算法的迭代分割求解多维背包问题
当我们谈到优化时,我们的意思是从一组可用的替代方案中得到最好的或最优的解决方案。如果在问题中引入约束条件,则可行范围将发生变化。随着我们进一步探索优化,不同类型的问题需要不同的方法。一个非常常见的问题是组合优化问题。组合优化是一个从有限的对象集合中找到最优对象的课题。简单来说,就是从一组可用的数据集中找到一个问题的最优解。多背包问题(Multi - backpack Problem, MKP)是NP-hard组合优化问题,又称多约束背包问题。它是该领域广泛研究的问题之一,因为它与各种现实世界的问题相关。本文将萤火虫算法与遗传算法相结合,用于求解多维背包问题。利用萤火虫的闪烁行为特性,结合遗传进化,解决了一些基准问题。结果与文献中的一些工作进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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