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Compressed String Dictionary Search with Edit Distance One

机译:编辑距离为1的压缩字符串字典搜索

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In this paper we present different solutions for the problem of indexing a dictionary of strings in compressed space. Given a pattern P, the index has to report all the strings in the dictionary having edit distance at most one with P. Our first solution is able to solve queries in (almost optimal) O(vertical bar P vertical bar + occ) time where occ is the number of strings in the dictionary having edit distance at most one with P. The space complexity of this solution is bounded in terms of the kth order entropy of the indexed dictionary. A second solution further improves this space complexity at the cost of increasing the query time. Finally, we propose randomized solutions (Monte Carlo and Las Vegas) which achieve simultaneously the time complexity of the first solution and the space complexity of the second one.
机译:在本文中,我们针对索引压缩空间中的字符串字典的问题提出了不同的解决方案。给定模式P,索引必须报告字典中所有具有最多P的编辑距离的字符串。我们的第一个解决方案能够在(几乎最佳)O(竖线P竖线+ occ)时间中解决查询occ是字典中具有最多P的编辑距离的字符串数。此解决方案的空间复杂度受索引字典的k阶熵限制。第二种解决方案以增加查询时间为代价进一步改善了这种空间复杂性。最后,我们提出了随机解(Monte Carlo和Las Vegas),它们同时实现了第一个解决方案的时间复杂度和第二个解决方案的空间复杂度。

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