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The multi-resource agent bottleneck generalised assignment problem

机译:多资源代理瓶颈广义分配问题

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In this study, we consider the multi resource agent bottleneck generalised assignment problem. Our aim is to minimise the maximum load over all agents. We take our motivation from an assignment problem faced in heating, ventilating and air conditioning sector. We study the linear programming (LP) relaxation of the problem. We use the optimal LP relaxation solutions in our branch and bound algorithm while defining bounding and branching schemes. We find that our branch and bound algorithm returns optimal solutions to the problems with up to 60 jobs when the number of agents is 5, and up to 30 jobs when the number of agents is 10, in less than 20 minutes. To find approximate solutions, we define a tabu search algorithm and a approximation algorithm. Our computational results have revealed that both algorithms can find high quality solutions to large sized instances very quickly. To the best of our knowledge our study is the first reported attempt to solve the problem. We hope our study fills an important gap in the literature.
机译:在这项研究中,我们考虑了多资源代理瓶颈广义分配问题。我们的目标是使所有代理程序的最大负载最小化。我们从供暖,通风和空调领域面临的分配问题中汲取动力。我们研究了线性规划(LP)松弛问题。在定义边界和分支方案时,我们在分支定界算法中使用了最佳LP松弛解。我们发现,分支和绑定算法在代理程序数量为5时最多可解决60个作业,而在代理程序数量为10时最多可在20分钟内为问题返回最佳解决方案。为了找到近似解,我们定义了禁忌搜索算法和近似算法。我们的计算结果表明,两种算法都能快速找到大型实例的高质量解决方案。据我们所知,我们的研究是首次解决该问题的尝试。我们希望我们的研究填补文学中的重要空白。

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