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</script>Matching statistics were introduced to solve the approximate string matching problem, which is a recurrent subroutine in bioinformatics applications. In 2010, Ohlebusch et al. [SPIRE 2010] proposed a time and space efficient algorithm for computing matching statistics which relies on some components of a compressed suffix tree - notably, the longest common prefix (LCP) array. In this paper, we show how their algorithm can be generalized from strings to Wheeler deterministic finite automata. Most importantly, we introduce a notion of LCP array for Wheeler automata, thus establishing a first clear step towards extending (compressed) suffix tree functionalities to labeled graphs.
FOS: Computer and information sciences, Burrows Wheeler transform, pattern matching, LCP array, Matching statistics, Computer Science - Data Structures and Algorithms, Burrows Wheeler transform; FM index; LCP array; Matching statistics; pattern matching; Wheeler graphs, Data Structures and Algorithms (cs.DS), FM index, Wheeler graphs
FOS: Computer and information sciences, Burrows Wheeler transform, pattern matching, LCP array, Matching statistics, Computer Science - Data Structures and Algorithms, Burrows Wheeler transform; FM index; LCP array; Matching statistics; pattern matching; Wheeler graphs, Data Structures and Algorithms (cs.DS), FM index, Wheeler graphs
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