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Indexing Highly Repetitive String Collections
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Two decades ago, a breakthrough in indexing string collections made it possible to represent them within their compressed space while at the same time offering indexed search functionalities. As this new technology permeated through applications like bioinformatics, the string collections experienced a growth that outperforms Moore's Law and challenges our ability of handling them even in compressed form. It turns out, fortunately, that many of these rapidly growing string collections are highly repetitive, so that their information content is orders of magnitude lower than their plain size. The statistical compression methods used for classical collections, however, are blind to this repetitiveness, and therefore a new set of techniques has been developed in order to properly exploit it. The resulting indexes form a new generation of data structures able to handle the huge repetitive string collections that we are facing. In this survey we cover the algorithmic developments that have led to these data structures. We describe the distinct compression paradigms that have been used to exploit repetitiveness, the fundamental algorithmic ideas that form the base of all the existing indexes, and the various structures that have been proposed, comparing them both in theoretical and practical aspects. We conclude with the current challenges in this fascinating field.
Forward citations
Cited by 2 Pith papers
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Smallest Suffixient Sets: Effectiveness, Resilience, and Calculation
The smallest suffixient set size chi is bounded by twice the number of BWT runs, can be at most doubled by reversing the string, and is incomparable with most copy-paste repetitiveness measures.
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Decomposing Words for Enhanced Compression: Exploring the Number of Runs in the Extended Burrows-Wheeler Transform
For any minimum piece size, the best decomposition of a word yields an eBWT with a bounded number of runs, while the worst decomposition yields the maximum possible number; the ratio is unbounded.
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