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Article type: Research Article
Authors: Han, Yo-Sub | Salomaa, Kai | Wood, Derick
Affiliations: System Technology Division, Korea Institute of Science and Technology, P.O. BOX 131, Cheongryang, Seoul, Korea. E-mail: emmous@kist.re.kr | School of Computing, Queen's University, Kingston, Ontario K7L 3N6, Canada. E-mail: ksalomaa@cs.queensu.ca | Department of Computer Science, The Hong Kong University of Science and Technology, Clear Water Bay, Kowloon, Hong Kong SAR. E-mail: dwood@cs.ust.hk
Abstract: Intercodes are a generalization of comma-free codes. Using the structural properties of finite-state automata recognizing an intercode we develop a polynomial-time algorithm for determining whether or not a given regular language L is an intercode. If the answer is yes, our algorithm yields also the smallest index k such that L is a k-intercode. Furthermore, we examine the prime intercode decomposition of intercode regular languages and design an algorithm for the intercode primality test of an intercode recognized by a finite-state automaton. We also propose an algorithm that computes the prime intercode decomposition of an intercode regular language in polynomial time. Finally, we demonstrate that the prime intercode decomposition need not be unique.
Keywords: regular languages, finite-state automata, intercodes, state-pair graphs, prime decompositions
Journal: Fundamenta Informaticae, vol. 76, no. 1-2, pp. 113-128, 2007
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