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An evolutionary lagrangian method for the 0/1 multiple knapsack problem

机译:一个进化拉格朗日方法为0/1多背裂问题

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We propose a new evolutionary approach to solve the 0/1 multiple knapsack problem. We approach the problem from a new viewpoint different from traditional methods. The most remarkable feature is the Lagrangian method. Lagrange multipliers transform the problem, keeping the optimality as well as decreasing the complexity. However, it is not easy to find Lagrange multipliers nearest to the constraints of the problem. We propose an evolution strategy to find the optimal Lagrange multipliers. Also, we improve the evolution strategy by adjusting its objective function properly. We show the efficiency of the proposed methods by the experiments. We make comparisons with existing general approach on well-known benchmark data.
机译:我们提出了一种新的进化方法来解决0/1多个背包问题。从与传统方法不同的新观点来看,我们接近问题。最显着的功能是拉格朗日方法。拉格朗日乘法器转换问题,保持最优性以及降低复杂性。但是,不容易找到最接近问题的限制的拉格朗日乘法器。我们提出了一种进化策略来找到最佳拉格朗日乘数。此外,我们通过正确调整目标函数来改善演化策略。我们通过实验展示了所提出的方法的效率。我们在众所周知的基准数据上进行了现有的一般方法比较。

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