Fast Multiple Pattern Cartesian Tree Matching
November 05, 2019 Β· Declared Dead Β· π Workshop on Algorithms and Computation
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Authors
Geonmo Gu, Siwoo Song, Simone Faro, Thierry Lecroq, Kunsoo Park
arXiv ID
1911.01644
Category
cs.DS: Data Structures & Algorithms
Citations
4
Venue
Workshop on Algorithms and Computation
Last Checked
4 months ago
Abstract
Cartesian tree matching is the problem of finding all substrings in a given text which have the same Cartesian trees as that of a given pattern. In this paper, we deal with Cartesian tree matching for the case of multiple patterns. We present two fingerprinting methods, i.e., the parent-distance encoding and the binary encoding. By combining an efficient fingerprinting method and a conventional multiple string matching algorithm, we can efficiently solve multiple pattern Cartesian tree matching. We propose three practical algorithms for multiple pattern Cartesian tree matching based on the Wu-Manber algorithm, the Rabin-Karp algorithm, and the Alpha Skip Search algorithm, respectively. In the experiments we compare our solutions against the previous algorithm [18]. Our solutions run faster than the previous algorithm as the pattern lengths increase. Especially, our algorithm based on Wu-Manber runs up to 33 times faster.
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