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首页> 外文期刊>Journal of intelligent & fuzzy systems: Applications in Engineering and Technology >Modeling the fuzzy cold storage problem and its solution by a discrete firefly algorithm
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Modeling the fuzzy cold storage problem and its solution by a discrete firefly algorithm

机译:用离散萤火虫算法对模糊冷库问题建模及求解

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Maintaining an appropriate environmental condition plays a vital role in preventing food poisoning and food spoilage. Thus, how to allocate a large number of perishable food products with different intrinsic characteristics to a cold store with different cabins is quite important for decision makers. In this paper, we define a mathematical model of the fuzzy cold storage problem (FCSP), which can be regarded as a complex variant of the knapsack problem. Profits of perishable food products are fuzzified and represented by triangular fuzzy numbers (TFNs). To solve the fuzzy system, we use the k preference integration as the defuzzification method. Given that the FCSP is highly combinatorial, we design a new discrete optimization algorithm which combines the firefly algorithm (FA) and the greedy algorithm to get near-optimal solutions. In this algorithm, we use the Hamming distance to denote the distance between two fireflies and propose a four-phase repair operator to correct and optimize the solutions. Furthermore, processes of initialization and movement of the brightest firefly are also improved to strengthen the algorithm. Finally, computational simulations with randomly generated data are analyzed and reported to evaluate the performance of the proposed algorithm.
机译:保持适当的环境条件对于防止食物中毒和食物变质起着至关重要的作用。因此,如何将具有不同内在特性的大量易腐烂食品分配到具有不同隔间的冷藏库中对于决策者而言非常重要。在本文中,我们定义了模糊冷藏问题(FCSP)的数学模型,该模型可被视为背包问题的复杂变体。易腐食品的利润被模糊化,并用三角模糊数(TFN)表示。为了解决模糊系统,我们使用k偏好积分作为去模糊方法。鉴于FCSP具有高度的组合性,我们设计了一种新的离散优化算法,该算法结合了萤火虫算法(FA)和贪婪算法,从而获得了近乎最优的解决方案。在该算法中,我们使用汉明距离来表示两个萤火虫之间的距离,并提出了一个四阶段修复算子来校正和优化解决方案。此外,还改进了最亮萤火虫的初始化和移动过程,以增强算法。最后,分析和报告了随机生成的数据的计算仿真,以评估所提出算法的性能。

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