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Article type: Research Article
Authors: Champarnaud, Jean-Marc | Dubernard, Jean-Philippe | Jeanne, Hadrien | Mignot, Ludovic
Affiliations: LITIS, Université de Rouen, 76801 Saint-Étienne du Rouvray Cedex, France. {jean-marc.champarnaud, jean-philippe.dubernard}@univ-rouen.fr {hadrien.jeanne, ludovic.mignot}@univ-rouen.fr
Note: [] Address for correspondence: LITIS, Université de Rouen, 76801 Saint-Étienne du Rouvray Cedex, France.
Abstract: The aim of this paper is to design a polynomial construction of a finite recognizer for hairpin completions of regular languages. This is achieved by considering completions as new expression operators and by applying derivation techniques to the associated extended expressions called hairpin expressions. More precisely, we extend partial derivation of regular expressions to two-sided partial derivation of hairpin expressions and we show how to deduce a recognizer for a hairpin expression from its two-sided derived term automaton, providing an alternative proof of the fact that hairpin completions of regular languages are linear context-free.
Keywords: Expression Derivatives, Hairpin Expression, Two-Sided Derivatives, Finite Recognizer
DOI: 10.3233/FI-2015-1189
Journal: Fundamenta Informaticae, vol. 137, no. 4, pp. 425-455, 2015
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