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Marcel Lippmann (Diskussion | Beiträge)
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|ErsterAutorVorname=S.
|ErsterAutorVorname=S.
|ErsterAutorNachname=Brandt
|ErsterAutorNachname=Brandt
|FurtherAuthors=A.-Y. Turhan
|FurtherAuthors=Anni-Yasmin Turhan
}}
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{{Techreport
{{Techreport
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{{Publikation Details
{{Publikation Details
|Abstract= An approximation of an ALC-concept by an ALE-concept can be
|Abstract= An approximation of an ALC-concept by an ALE-concept can be computed in double exponential time. Consequently, one needs powerful optimization techniques for approximating an entire unfoldable TBox. Addressing this issue we identify a special form of ALC-concepts, which can be divided into parts s.t. each part can be approximated independently. This independent approximation in turn facilitates caching during the computation of approximation.
  computed in double exponential time. Consequently, one needs
  powerful optimization techniques for approximating an entire
  unfoldable TBox. Addressing this issue we identify a special
  form of ALC-concepts, which can be divided into parts s.t. each
  part can be approximated independently. This independent
  approximation in turn facilitates caching during the computation of
  approximation.
 
|ISBN=
|ISBN=
|ISSN=
|ISSN=
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   year = {2002},
   year = {2002},
}
}
}}
}}

Version vom 23. März 2015, 13:24 Uhr

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An Approach for Optimizing ALE-Approximation of ALC-Concepts

S. BrandtS. Brandt,  Anni-Yasmin TurhanAnni-Yasmin Turhan
S. Brandt, Anni-Yasmin Turhan
An Approach for Optimizing ALE-Approximation of ALC-Concepts
Technical Report, Chair for Automata Theory, Institute for Theoretical Computer Science, Dresden University of Technology, volume 02-03, 2002. LTCS-Report
  • KurzfassungAbstract
    An approximation of an ALC-concept by an ALE-concept can be computed in double exponential time. Consequently, one needs powerful optimization techniques for approximating an entire unfoldable TBox. Addressing this issue we identify a special form of ALC-concepts, which can be divided into parts s.t. each part can be approximated independently. This independent approximation in turn facilitates caching during the computation of approximation.
  • Bemerkung: Note: See http://lat.inf.tu-dresden.de/research/reports.html.
  • Forschungsgruppe:Research Group: AutomatentheorieAutomata Theory
@techreport{ BrTu-LTCS-02,
  address = {Germany},
  author = {S. {Brandt} and A.-Y. {Turhan}},
  institution = {Chair for Automata Theory, Institute for Theoretical Computer Science, Dresden University of Technology},
  note = {See http://lat.inf.tu-dresden.de/research/reports.html.},
  number = {02-03},
  title = {An Approach for Optimizing {ALE}-Approximation of {ALC}-Concepts},
  type = {LTCS-Report},
  year = {2002},
}