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Incremental DFA minimisation

Marco Almeida, Nelma Moreira, Rogério Reis (2014)

RAIRO - Theoretical Informatics and Applications - Informatique Théorique et Applications

We present a new incremental algorithm for minimising deterministic finite automata. It runs in quadratic time for any practical application and may be halted at any point, returning a partially minimised automaton. Hence, the algorithm may be applied to a given automaton at the same time as it is processing a string for acceptance. We also include some experimental comparative results.

Indécidabilité de la condition IRS

Jean-Michel Autebert, Joffroy Beauquier, Luc Boasson, Michel Latteux (1982)

RAIRO - Theoretical Informatics and Applications - Informatique Théorique et Applications

Indexed counter languages

J. Duske, M. Middendorf, R. Parchmann (1992)

RAIRO - Theoretical Informatics and Applications - Informatique Théorique et Applications

Iteration of rational transductions

Alain Terlutte, David Simplot (2010)

RAIRO - Theoretical Informatics and Applications

The purpose of this paper is to show connections between iterated length-preserving rational transductions and linear space computations. Hence, we study the smallest family of transductions containing length-preserving rational transductions and closed under union, composition and iteration. We give several characterizations of this class using restricted classes of length-preserving rational transductions, by showing the connections with "context-sensitive transductions" and transductions associated...

k-counting automata

Joël Allred, Ulrich Ultes-Nitsche (2012)

RAIRO - Theoretical Informatics and Applications - Informatique Théorique et Applications

In this paper, we define k-counting automata as recognizers for ω-languages, i.e. languages of infinite words. We prove that the class of ω-languages they recognize is a proper extension of the ω-regular languages. In addition we prove that languages recognized by k-counting automata are closed under Boolean operations. It remains an open problem whether or not emptiness is decidable for k-counting automata. However, we conjecture strongly that it is decidable and give formal reasons why we believe...

k-counting automata

Joël Allred, Ulrich Ultes-Nitsche (2012)

RAIRO - Theoretical Informatics and Applications

In this paper, we define k-counting automata as recognizers for ω-languages, i.e. languages of infinite words. We prove that the class of ω-languages they recognize is a proper extension of the ω-regular languages. In addition we prove that languages recognized by k-counting automata are closed under Boolean operations. It remains an open problem whether or not emptiness is decidable for k-counting automata. However, we conjecture strongly...

Langage de Łukasiewicz et diagonales de séries formelles

Isabelle Fagnot (1996)

Journal de théorie des nombres de Bordeaux

Dans un corps fini, toute série formelle algébrique en une indéterminée est la diagonale d'une fraction rationnelle en deux indéterminées (Furstenberg 67). Dans cet article, nous donnons une nouvelle preuve de ce résultat, par des méthodes purement combinatoires.

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