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An improved genetic algorithm based approach to solve constrained knapsack problem in fuzzy environment

机译:一种改进的基于遗传算法的模糊环境约束背包问题解决方法

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In this paper, we have proposed an improved genetic algorithm (GA) to solve constrained knapsack problem in fuzzy environment. Some of the objects among all the objects are associated with a discount. If at least a predetermined quantity of the object(s) (those are associated with a discount) is selected, then an amount (in $) is considered as discount. The aim of the model is to maximize the total profit of the loaded/selected objects with obtaining minimum discount price (predetermined). For the imprecise model, profit and weight (for each of the objects) have been considered as fuzzy number. This problem has been solved using two types of fuzzy systems, one is credibility measure and another is graded mean integration approach. We have presented an improved GA to solve the problem. The genetic algorithm has been improved by introducing 'refining' and 'repairing' operations. Computational experiments with different randomly generated data sets are given in experiment section. Some sensitivity analysis have also been made and presented in experiment section. (C) 2014 Elsevier Ltd. All rights reserved.
机译:在本文中,我们提出了一种改进的遗传算法来解决模糊环境下的约束背包问题。所有对象中的某些对象与折扣相关联。如果选择了至少预定数量的对象(与折扣相关联的对象),则将金额(以$为单位)视为折扣。该模型的目的是在获得最小折扣价(预定)的同时最大化已装载/选定对象的总利润。对于不精确的模型,利润和权重(针对每个对象)已被视为模糊数。使用两种类型的模糊系统解决了该问题,一种是可信度度量,另一种是分级均值积分方法。我们提出了一种改进的遗传算法来解决该问题。通过引入“精炼”和“修复”操作,遗传算法得到了改进。实验部分提供了具有不同随机生成数据集的计算实验。还进行了一些敏感性分析,并在实验部分进行了介绍。 (C)2014 Elsevier Ltd.保留所有权利。

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