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An exact algorithm for the unrestricted block relocation problem

机译:无限制块重定位问题的精确算法

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The purpose of this study is to propose an exact algorithm for the unrestricted block relocation problem with distinct priorities. In this problem, a storage area is considered where blocks of the same size are stacked vertically in tiers. Because we can access only topmost blocks, relocations of blocks are required when other blocks are retrieved. The objective is to minimize the total number of such relocations necessary for retrieving all the blocks one by one according to a specified order. In the restricted version of this problem, only the topmost block above the target block is relocatable. On the other hand, no such restriction is imposed on the unrestricted problem, which is considered in this study. We also assume that each block is assigned a distinct retrieval priority and the retrieval order of blocks is unique. To improve the efficiency of a branch-and-bound algorithm for this problem, we propose several dominance properties to eliminate unnecessary nodes in the search tree. Furthermore, we propose a new lower bound of the total number of relocations. The effectiveness of the proposed exact algorithm is verified by numerical experiments for benchmark instances in the literature. (C) 2018 Elsevier Ltd. All rights reserved.
机译:这项研究的目的是为具有不同优先级的无限制块重定位问题提出一种精确的算法。在此问题中,考虑了一个存储区域,其中相同大小的块垂直堆叠成几层。由于我们只能访问最上面的块,因此在检索其他块时需要重新定位块。目的是最大程度地减少根据指定顺序逐个检索所有块所需的此类重定位的总数。在此问题的受限版本中,仅可重定位目标块上方的最高块。另一方面,本项研究未考虑对无限制问题不施加此类限制。我们还假定为每个块分配了不同的检索优先级,并且块的检索顺序是唯一的。为了提高针对该问题的分支定界算法的效率,我们提出了几种优势属性,以消除搜索树中不必要的节点。此外,我们提出了重新安置总数的新下限。文献中通过基准实验的数值实验验证了所提精确算法的有效性。 (C)2018 Elsevier Ltd.保留所有权利。

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