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A New Physarum-Based Hybrid Optimization Algorithm for Solving 0/1 Knapsack Problem

机译:一种新的基于Physarum的混合优化算法,用于解决0/1背包问题

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As a typical NP-complete problem, 0/1 Knapsack Problem (KP), has been widely applied in many domains for solving practical problems. Although ant colony optimization (ACO) algorithms can obtain approximate solutions to 0/1 KP, there exist some shortcomings such as the low convergence rate, premature convergence and weak robustness. In order to get rid of the above-mentioned shortcomings, this paper proposes a new kind of Physarum-based hybrid optimization algorithm, denoted as PM-ACO, based on the critical paths reserved by Physarum-inspired mathematical (PM) model. By releasing additional pheromone to items that are on the important pipelines of PM model, PM-ACO algorithms can enhance item pheromone matrix and realize a positive feedback process of updating item pheromone. The experimental results in two different datasets show that PM-ACO algorithms have a stronger robustness and a higher convergence rate compared with traditional ACO algorithms.
机译:作为典型的NP完整问题,0/1背包问题(KP)已被广泛应用于许多域来解决实际问题。虽然蚁群优化(ACO)算法可以获得近似解决方案到0/1 KP,但存在一些缺点,例如低收敛速率,过早收敛和弱鲁棒性。为了摆脱上述缺点,本文提出了一种新的基于物理的混合优化算法,基于Physarum启发的数学(PM)模型保留的关键路径表示为PM-ACO。通过将额外的信息素释放到PM模型的重要管道上,PM-ACO算法可以增强物品信息素矩阵,实现更新项目信息素的正反馈过程。与传统的ACO算法相比,两个不同数据集中的实验结果表明PM-ACO算法具有更强的鲁棒性和更高的收敛速度。

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