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{{Techreport
{{Techreport
|Title=Unification in the Description Logic {$\mathcal{EL}$} Without the Top Concept
|Title=Unification in the Description Logic EL Without the Top Concept
|Year=2011
|Year=2011
|Month=
|Month=
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}}
}}
{{Publikation Details
{{Publikation Details
|Abstract=Unification in Description Logics has been proposed as a novel inference
|Abstract=Unification in Description Logics has been proposed as a novel inference service that can, for example, be used to detect redundancies in ontologies. The inexpressive Description Logic EL is of particular interest in this context since, on the one hand, several large biomedical ontologies are defined using EL. On the other hand, unification in EL has recently been shown to be NP-complete, and thus of considerably lower complexity than unification in other DLs of similarly restricted expressive power.
service that can, for example, be used to detect redundancies
However, EL allows the use of the top concept, which represents the whole interpretation domain, whereas the large medical ontology SNOMED CT makes no use of this feature. Surprisingly, removing the top concept from EL makes the unification problem considerably harder. More precisely, we will show in this paper that unification in EL without the top concept is PSpace-complete.
in ontologies. The inexpressive Description Logic EL is of particular
interest in this context since, on the one hand, several large biomedical  
ontologies are defined using EL. On the other hand, unification
in EL has recently been shown to be NP-complete, and thus
of considerably lower complexity than unification in other DLs of similarly
restricted expressive power.
 
However, EL allows the use of the top concept,
which represents the whole interpretation domain, whereas the large medical  
ontology SNOMED CT makes no use of this feature. Surprisingly, removing  
the top concept from EL makes the unification problem considerably  
harder. More precisely, we will show in this paper that unification
in EL without the top concept is PSpace-complete.
 
|ISBN=
|ISBN=
|ISSN=
|ISSN=
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   year = {2011},
   year = {2011},
}
}
}}
}}

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Unification in the Description Logic EL Without the Top Concept

Franz BaaderFranz Baader,  Nguyen Thanh BinhNguyen Thanh Binh,  Stefan BorgwardtStefan Borgwardt,  Barbara MorawskaBarbara Morawska
Franz Baader, Nguyen Thanh Binh, Stefan Borgwardt, Barbara Morawska
Unification in the Description Logic EL Without the Top Concept
Technical Report, Chair of Automata Theory, Institute of Theoretical Computer Science, Technische Universität Dresden, volume 11-01, 2011. LTCS-Report
  • KurzfassungAbstract
    Unification in Description Logics has been proposed as a novel inference service that can, for example, be used to detect redundancies in ontologies. The inexpressive Description Logic EL is of particular interest in this context since, on the one hand, several large biomedical ontologies are defined using EL. On the other hand, unification in EL has recently been shown to be NP-complete, and thus of considerably lower complexity than unification in other DLs of similarly restricted expressive power. However, EL allows the use of the top concept, which represents the whole interpretation domain, whereas the large medical ontology SNOMED CT makes no use of this feature. Surprisingly, removing the top concept from EL makes the unification problem considerably harder. More precisely, we will show in this paper that unification in EL without the top concept is PSpace-complete.
  • Bemerkung: Note: See http://lat.inf.tu-dresden.de/research/reports.html.
  • Forschungsgruppe:Research Group: AutomatentheorieAutomata Theory
@techreport{ BBBM-LTCS-11-01,
  address = {Dresden, Germany},
  author = {Franz {Baader} and Nguyen Thanh {Binh} and Stefan {Borgwardt} and Barbara {Morawska}},
  institution = {Chair of Automata Theory, Institute of Theoretical Computer Science, Technische Universit{\"a}t Dresden},
  note = {See http://lat.inf.tu-dresden.de/research/reports.html.},
  number = {11-01},
  title = {Unification in the Description Logic {$\mathcal{EL}$} Without the Top Concept},
  type = {LTCS-Report},
  year = {2011},
}