Flavio D’Alessandro
Sapienza University of Rome
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Publication
Featured researches published by Flavio D’Alessandro.
Acta Informatica | 2009
Arturo Carpi; Flavio D’Alessandro
The synchronization problem is investigated for a new class of deterministic automata called strongly transitive. An extension to unambiguous automata is also considered.
language and automata theory and applications | 2017
Flavio D’Alessandro; Oscar H. Ibarra; Ian McQuillan
The family, \({\mathsf{{\mathcal {L}}(IND_{LIN})}}\), of languages generated by linear indexed grammars has been studied in the literature. It is known that the Parikh image of every language in \({\mathsf{{\mathcal {L}}(IND_{LIN})}}\) is semi-linear. However, there are bounded semi-linear languages that are not in \({\mathsf{{\mathcal {L}}(IND_{LIN})}}\). Here, we look at larger families of (restricted) indexed languages and study their properties, their relationships, and their decidability properties.
developments in language theory | 2004
Flavio D’Alessandro; Stefano Varricchio
Let I be a finite set of words and
developments in language theory | 2013
Alberto Bertoni; Christian Choffrut; Flavio D’Alessandro
\Rightarrow_{I}^{*}
Theoretical Informatics and Applications | 2012
Alberto Bertoni; Maria Paola Bianchi; Flavio D’Alessandro
be the derivation relation generated by the set of productions {e → u | u ∈ I }. Let LIe be the set of words u such that
developments in language theory | 2018
Arturo Carpi; Flavio D’Alessandro
\epsilon {\Rightarrow_{I}^{*}}
Theoretical Informatics and Applications | 2016
Özlem Salehi; A. C. Cem Say; Flavio D’Alessandro
. We prove that the set I is unavoidable if and only if the relation
Archive | 2013
Aldo de Luca; Flavio D’Alessandro
\Rightarrow_{I}^{*}
Archive | 2013
Aldo de Luca; Flavio D’Alessandro
is a well quasi-order on the set LIe. This result generalizes a theorem of [7]. Further generalizations are investigated.
Archive | 2013
Aldo de Luca; Flavio D’Alessandro
We consider the so-called measure once finite quantum automata model introduced by Moore and Crutchfield in 2000. We show that given a language recognized by such a device and a linear context-free language, it is recursively decidable whether or not they have a nonempty intersection. This extends a result of Blondel et al. which can be interpreted as solving the problem with the free monoid in place of the family of linear context-free languages.