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A Branch and Bound algorithm for the minimax regret spanning arborescence

机译:极大极小遗憾跨越树状的分支定界算法

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The paper considers the problem of finding a spanning arborescence on a directed network whose arc costs are partially known. It is assumed that each arc cost can take on values from a known interval denning a possible economic scenario. In this context, the problem of finding the spanning arborescence which better approaches to that of minimum overall cost under each possible scenario is studied. The minimax regret criterion is proposed in order to obtain such a robust solution of the problem. As it is shown, the bounds on the optimal value of the minimax regret optimization problem obtained in a previous paper, can be used here in a Branch and Bound algorithm in order to give an optimal solution. The computational behavior of the algorithm is tested through numerical experiments.
机译:本文考虑了在电弧成本部分已知的有向网络上寻找跨越树状结构的问题。假定每个电弧成本可以采用已知间隔中的值,从而确定可能的经济情景。在这种情况下,研究了在每种可能的情况下找到更好地接近最小总成本的跨越树状结构的问题。为了获得对问题的这种鲁棒的解决方案,提出了最小最大后悔准则。如图所示,在前一篇论文中获得的极小极大后悔优化问题的最优值的边界可在此处用到分支定界算法中,以给出最优解。通过数值实验测试了该算法的计算性能。

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