Fast Multiple Order-Preserving Matching Algorithms

June 17, 2015 Β· Declared Dead Β· πŸ› International Workshop on Combinatorial Algorithms

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Authors Myoungji Han, Munseong Kang, Sukhyeun Cho, Geonmo Gu, Jeong Seop Sim, Kunsoo Park arXiv ID 1506.05203 Category cs.DS: Data Structures & Algorithms Citations 5 Venue International Workshop on Combinatorial Algorithms Last Checked 4 months ago
Abstract
Given a text $T$ and a pattern $P$, the order-preserving matching problem is to find all substrings in $T$ which have the same relative orders as $P$. Order-preserving matching has been an active research area since it was introduced by Kubica et al. \cite{kubica2013linear} and Kim et al. \cite{kim2014order}. In this paper we present two algorithms for the multiple order-preserving matching problem, one of which runs in sublinear time on average and the other in linear time on average. Both algorithms run much faster than the previous algorithms.
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