Inproceedings3359: Unterschied zwischen den Versionen

Aus International Center for Computational Logic
Wechseln zu:Navigation, Suche
Keine Bearbeitungszusammenfassung
Keine Bearbeitungszusammenfassung
 
(2 dazwischenliegende Versionen desselben Benutzers werden nicht angezeigt)
Zeile 10: Zeile 10:
|Month=September
|Month=September
|Booktitle=Proceedings of the 18th Edition of the European Conference on Logics in Artificial Intelligence (JELIA 2023)
|Booktitle=Proceedings of the 18th Edition of the European Conference on Logics in Artificial Intelligence (JELIA 2023)
|Pages=289--305
|Publisher=Springer International Publishing
|Publisher=Springer International Publishing
|Editor=Sarah Alice Gaggl, Maria Vanina Martinez, Magdalena Ortiz
|Editor=Sarah Alice Gaggl, Maria Vanina Martinez, Magdalena Ortiz
|Series=Lecture Notes in Computer Science
|Series=Logics in Artificial Intelligence
}}
}}
{{Publikation Details
{{Publikation Details
|Abstract=We investigate the impact of non-regular path expressions on the decidability of satisfiability checking and querying in description logics. Our primary object of interest is ALCvpl, an extension of ALC with path expressions using visibly-pushdown languages, which was shown to be decidable by Löding et al. in 2007. We prove that decidability of ALCvpl is preserved when enriching the logic with functionality, but decidability is lost upon adding the seemingly innocent Self operator. We also consider the simplest non-regular (visibly-pushdown) language r#s# := {r^n s^n : n \in N}. We establish undecidability of the concept satisfiability problem for ALCreg extended with nominals and r#s#, as well as of the query entailment problem for ALC-TBoxes, where such non-regular atoms are present in queries.
|Abstract=We investigate the impact of non-regular path expressions on the decidability of satisfiability checking and querying in description logics. Our primary object of interest is ALCvpl, an extension of ALC with path expressions using visibly-pushdown languages, which was shown to be decidable by Löding et al. in 2007. The paper present a series of undecidability results. We prove undecidability of ALCvpl with the seemingly innocent Self operator. Then, We also consider the simplest non-regular (visibly-pushdown) language r#s# := {r^n s^n : n \in N}. We establish undecidability of the concept satisfiability problem for ALCreg extended with nominals and r#s#, as well as of the query entailment problem for ALC-TBoxes, where such non-regular atoms are present in queries.
|Download=BBE-JELIA2023-v1.pdf
|ISBN=978-3-031-43619-2
|Download=BBE-JELIA23-FINAL.pdf
|Link=https://link.springer.com/chapter/10.1007/978-3-031-43619-2_21
|DOI Name=10.1007/978-3-031-43619-2_21
|Projekt=DeciGUT
|Projekt=DeciGUT
|Forschungsgruppe=Computational Logic
|Forschungsgruppe=Computational Logic
}}
}}

Aktuelle Version vom 29. September 2023, 08:36 Uhr

Toggle side column

Beyond ALCreg: Exploring Non-Regular Extensions of PDL with Description Logics Features

Bartosz BednarczykBartosz Bednarczyk
Beyond ALCreg: Exploring Non-Regular Extensions of PDL with Description Logics Features


Bartosz Bednarczyk
Beyond ALCreg: Exploring Non-Regular Extensions of PDL with Description Logics Features
In Sarah Alice Gaggl, Maria Vanina Martinez, Magdalena Ortiz, eds., Proceedings of the 18th Edition of the European Conference on Logics in Artificial Intelligence (JELIA 2023), Logics in Artificial Intelligence, 289--305, to appear. Springer International Publishing
  • KurzfassungAbstract
    We investigate the impact of non-regular path expressions on the decidability of satisfiability checking and querying in description logics. Our primary object of interest is ALCvpl, an extension of ALC with path expressions using visibly-pushdown languages, which was shown to be decidable by Löding et al. in 2007. The paper present a series of undecidability results. We prove undecidability of ALCvpl with the seemingly innocent Self operator. Then, We also consider the simplest non-regular (visibly-pushdown) language r#s# := {r^n s^n : n \in N}. We establish undecidability of the concept satisfiability problem for ALCreg extended with nominals and r#s#, as well as of the query entailment problem for ALC-TBoxes, where such non-regular atoms are present in queries.
  • Weitere Informationen unter:Further Information: Link
  • Projekt:Project: DeciGUT
  • Forschungsgruppe:Research Group: Computational LogicComputational Logic
@inproceedings{B2023,
  author    = {Bartosz Bednarczyk},
  title     = {Beyond {ALCreg:} Exploring Non-Regular Extensions of {PDL} with
               Description Logics Features},
  editor    = {Sarah Alice Gaggl and Maria Vanina Martinez and Magdalena Ortiz},
  booktitle = {Proceedings of the 18th Edition of the European Conference on
               Logics in Artificial Intelligence (JELIA 2023)},
  series    = {Logics in Artificial Intelligence},
  publisher = {Springer International Publishing},
  year      = {2023},
  month     = {September},
  pages     = {289--305},
  doi       = {10.1007/978-3-031-43619-2_21}
}