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首页> 外文期刊>Computers & operations research >Implementation of a three-stage approach for the dynamic resource-constrained shortest-path sub-problem in branch-and-price
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Implementation of a three-stage approach for the dynamic resource-constrained shortest-path sub-problem in branch-and-price

机译:分步和价格中动态资源受限的最短路径子问题的三阶段方法的实现

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摘要

The resource-constrained shortest-path problem (RCSP) is often used as a sub-problem in branch-and-price because it can model the complex logic by which many actual systems operate. This paper addresses two special issues that arise in such an application. First, RCSP in this context is dynamic in the sense that arc costs are updated at each column-generation iteration, but constraints are not changed. Often, only a few arc costs are updated at an iteration. Second, RCSP must be solved subject to arcs that are forbidden or prescribed as corresponding binary variables are fixed to 0 or 1 by the branching rule. A reoptimizing algorithm for dealing with a few arc-cost changes and a method for dealing with fixed arcs are proposed and incorporated into a three-stage approach, specializing it for repeatedly solving the dynamic RCSP as a sub-problem in branch-and-price. Computational tests evaluate the effectiveness of the proposed algorithms.
机译:资源受限的最短路径问题(RCSP)通常用作分支和价格中的子问题,因为它可以对许多实际系统运行所依据的复杂逻辑进行建模。本文讨论了在此类应用程序中出现的两个特殊问题。首先,在这种情况下,RCSP是动态的,因为每次列生成迭代都会更新电弧成本,但约束不会改变。通常,一次迭代仅更新一些电弧成本。其次,由于分支规则将相应的二进制变量固定为0或1,因此必须遵循禁止或规定的弧来求解RCSP。提出了一种解决弧度成本变化的优化算法和一种解决固定弧度的方法,并将其纳入三阶段方法,专门用于将动态RCSP作为分支价格中的子问题反复求解。 。计算测试评估了所提出算法的有效性。

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