IMPLEMENTASI ALGORITMA GREY WOLF OPTIMIZER (GWO) DI TOKO CITRA TANI JEMBER

Vidiyanti Lestari, Ahmad Kamsyakawuni, Kiswara Agung Santoso
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Abstract

Generally, optimization is defined as the process of determining the minimum or maximum value that depends on the function of the goal, even now there are many problems regarding optimization. One of them is the problem regarding the selection of goods to be included in a limited storage medium called Knapsack problem. Knapsack problems have different types and variations. This study will solve the problem of bounded knapsack multiple constraints by implementing the Grey Wolf Optimizer (GWO) algorithm. The problem of bounded knapsack multiple constraints has more than one subject with the items that are inserted into the dimension storage media can be partially or completely inserted, but the number of objects is limited. The aim of this study is to determine the results of using the Grey Wolf Optimizer (GWO) algorithm for solving the problem of multiple constraints bounded knapsack and compare the optimal solutions obtained by the simplex method using the Solver Add-In in Microsoft Excel. The data used in this study is primary data. There are two parameters to be tested, namely population parameters and maximum iteration. The test results of the two parameters show that the population parameters and maximum iterations have the same effect, where the greater the value of the population parameters and the maximum iteration, the results obtained are also getting closer to the optimal value. In addition, based on the results of the final experiment it is known that the comparison of the results of the GWO algorithm and the simplex method has a fairly small percentage deviation which indicates that the GWO algorithm produces results that are close to the optimal value. Keywords: GWO algorithm, Knapsack, Multiple Constraints Bounded Knapsack.
采用《灰狼光学》算法
通常,优化被定义为根据目标函数确定最小值或最大值的过程,即使现在关于优化的问题也很多。其中之一是关于在有限的存储介质中选择商品的问题,称为背包问题。背包问题有不同的类型和变化。本研究将利用灰狼优化器(GWO)算法解决有界背包多重约束问题。有界背包多约束问题具有多个主题,其中插入到维度存储介质中的项目可以部分插入或完全插入,但对象的数量有限。本研究的目的是确定使用灰狼优化器(GWO)算法求解多约束有界背包问题的结果,并比较使用Microsoft Excel中的Solver Add-In的单纯形法获得的最优解。本研究使用的数据为原始数据。需要测试的参数有两个,即总体参数和最大迭代次数。两个参数的测试结果表明,总体参数和最大迭代具有相同的效果,其中总体参数和最大迭代的值越大,得到的结果也越接近最优值。另外,从最后的实验结果可知,GWO算法的结果与单纯形法的结果比较有很小的百分比偏差,说明GWO算法得到的结果更接近于最优值。关键词:GWO算法,背包,多约束有界背包。
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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