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Dominance properties for the unrestricted block relocation problem and their application to a branch-and-bound algorithm

机译:无限制块重定位问题的优势属性及其在分支定界算法中的应用

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The block (container) relocation problem is an optimization problem to minimize the number of relocation operations necessary for retrieving blocks (containers) stacked in tiers, according to a given order. Most of the existing exact approaches for this problem considered the restricted version of the problem where the block to be relocated next is uniquely determined. However, the unrestricted version of the problem without such a restriction is more preferable in order to reduce the number of required relocation operations. The purpose of this study is to derive dominance properties for the unrestricted block relocation problem, which enable us to exclude some of feasible solutions. Their effectiveness will be demonstrated by embedding them in a branch-and-bound algorithm and applying it to benchmark instances.
机译:块(容器)重定位问题是一种优化问题,用于根据给定的顺序最小化检索分层堆积的块(容器)所需的重定位操作次数。解决该问题的大多数现有精确方法都考虑了该问题的受限版本,在该受限版本中,下一个要重新定位的块是唯一确定的。但是,没有这种限制的问题的非限制版本是更可取的,以便减少所需的重新定位操作的次数。这项研究的目的是为无限制的块重定位问题导出优势属性,这使我们能够排除一些可行的解决方案。通过将它们嵌入分支定界算法中并将其应用于基准实例,将证明它们的有效性。

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