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20082022
most citedParikh's Theorem: A simple and direct automaton construction

52 citations · 113 across the 8 of their papers we have counts for

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cs.FL2020

Equivalence of Linear Tree Transducers with Output in the Free Group

Raphaela Löbel, Michael Luttenberger, Helmut Seidl

We show that equivalence of deterministic linear tree transducers can be decided in polynomial time when their outputs are interpreted over the free group. Due to the cancellation…

cs.FL2019

On the Balancedness of Tree-to-word Transducers

Raphaela Löbel, Michael Luttenberger, Helmut Seidl

A language over an alphabet of opening () and closing () brackets, is balanced if it is a subset of the Dyck language over , and…

cs.FL2017

Computing the longest common prefix of a context-free language in polynomial time

Michael Luttenberger, Raphaela Palenta, Helmut Seidl

We present two structural results concerning longest common prefixes of non-empty languages. First, we show that the longest common prefix of the language generated by a context-fr…

cs.FL2014★ 1 cited

Finite Automata for the Sub- and Superword Closure of CFLs: Descriptional and Computational Complexity

Georg Bachmeier, Michael Luttenberger, Maximilian Schlund

We answer two open questions by (Gruber, Holzer, Kutrib, 2009) on the state-complexity of representing sub- or superword closures of context-free grammars (CFGs): (1) We prove a (t…

cs.FL2011

An Extension of Parikh's Theorem beyond Idempotence

Michael Luttenberger, Maximilian Schlund

The commutative ambiguity of a context-free grammar G assigns to each Parikh vector v the number of distinct leftmost derivations yielding a word with Parikh vector v. Based on the…

cs.FL2010★ 52 cited

Parikh's Theorem: A simple and direct automaton construction

Javier Esparza, Pierre Ganty, Stefan Kiefer +1

Parikh's theorem states that the Parikh image of a context-free language is semilinear or, equivalently, that every context-free language has the same Parikh image as some regular…