Automata and formal languages
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Decidability of the equivalence problem for deterministic pushdown automata.
(LaBRI internal report nr 1161-97).
A very short version has been published in the proceedings ICALP'97, LNCS 1256.
A short version is the next paper.
A generalized version is report 1183-97 below.
A long version is the fourth item of this list.
A simplified version is the 9-th item of this list.
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Decidability of the equivalence problem for deterministic pushdown automata.
(Short version, Proceedings of INFINITY'97, published in Electronic Notes in Theoretical Computer Science)
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Decidability of the bisimulation problem for equational graphs of
finite out-degree, version 1 (1997).
(LaBRI internal report nr 1183-97)
Decidability of the bisimulation problem for equational graphs of
finite out-degree, version 2 (August 2000).
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L(A) = L(B)?
(Corrected, improved and generalized version (22/4/98) of report 1161-97).
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Complete formal systems for equivalence problems.
(Synthesis paper.Invited talk at MCU'98).
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T(A) = T(B)?.
(LaBRI internal report nr 1209-99. Short version accepted at ICALP'99).
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Le problème de l'équivalence des automates à pile déterministes
est décidable.
(Texte de vulgarisation, en français, niveau: licence d'informatique.
A paraître dans CNRS-info).
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Some applications of the decidability of dpda's equivalence.
(Invited talk at MCU'01; corrected version)
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L(A)=L(B)? A simplified decidability proof.
(2001, To appear in Theoretical Computer Science)
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Invited talk given at ICALP'02.
(reception of Goedel prize)
Talk given at FMI, Stuttgart (.pdf).
Extended version of previous talk
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The equivalence problem for t-turn DPDA is co-NP.
(LaBRI internal report nr 1297-03. Short version accepted at ICALP'03)
- LALBLC: a program testing the equivalence of dpda's
here.