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A new hybrid combinatorial genetic algorithm for multidimensional knapsack problems

机译:多维背包问题的一种新的混合组合遗传算法

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摘要

Multidimensional knapsack problem (MKP) is known to be a NP-hard problem, more specifically a NP-complete problem, which cannot be resolved in polynomial time up to now. MKP can be applicable in many management, industry and engineering fields, such as cargo loading, capital budgeting and resource allocation, etc. In this article, using a combinational permutation constructed by the convex combinatorial value M_j = (1 - λ)u_j + λ_j~(LP) of both the pseudo-utility ratios of MKP and the optimal solution x~(LP) of relaxed LP, we present a new hybrid combinatorial genetic algorithm (HCGA) to address multidimensional knapsack problems. Comparing to Chu's GA (J Heuristics 4:63-86, 1998), empirical results show that our new heuristic algorithm HCGA obtains better solutions over 270 standard test problem instances.
机译:多维背包问题(MKP)被认为是NP难题,更具体地讲是NP完全问题,迄今为止尚无法在多项式时间内解决。 MKP可应用于许多管理,工业和工程领域,例如货物装载,资本预算和资源分配等。在本文中,使用由凸组合值M_j =(1--λ)u_j +λ_j构造的组合置换MKP的伪效用比和松弛LP的最优解x〜(LP)都等于(LP),我们提出了一种新的混合组合遗传算法(HCGA),以解决多维背包问题。与Chu的GA(J Heuristics 4:63-86,1998)相比,经验结果表明,我们的新启发式算法HCGA在270个标准测试问题实例上获得了更好的解决方案。

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