2019 34th Annual ACM/IEEE Symposium on Logic in Computer Science (LICS) 2019
DOI: 10.1109/lics.2019.8785823
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When is Ontology-Mediated Querying Efficient?

Abstract: In ontology-mediated querying, description logic (DL) ontologies are used to enrich incomplete data with domain knowledge which results in more complete answers to queries. However, the evaluation of ontology-mediated queries (OMQs) over relational databases is computationally hard. This raises the question when OMQ evaluation is efficient, in the sense of being tractable in combined complexity or fixed-parameter tractable. We study this question for a range of ontology-mediated query languages based on severa… Show more

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Cited by 9 publications
(32 citation statements)
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“…Here, OMQ evaluation is in FPT (assuming FPT W [1]) if and only if for some k ≥ 1, every OMQ in the class is equivalent to an OMQ of treewidth k, i.e., an OMQ such that the UCQ in it is of treewidth k. Note that the equivalence is now on the level of OMQs rather than on the level of UCQs. The same work [7] precisely characterizes the (recursively enumerable) classes of OMQs from (ELH ⊥ , UCQ), where ELH ⊥ is a key fragment of ELH I ⊥ that underpins the OWL 2 EL profile of the OWL 2 recommendation [32]. Here, evaluation is in PTime (again assuming FPT W [1]) if and only if for some k ≥ 1, every OMQ in the class is equivalent to an OMQ of treewidth k. This also shows that PTime and FPT coincide for evaluating classes of OMQs from (ELH ⊥ , UCQ).…”
Section: Introductionmentioning
confidence: 81%
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“…Here, OMQ evaluation is in FPT (assuming FPT W [1]) if and only if for some k ≥ 1, every OMQ in the class is equivalent to an OMQ of treewidth k, i.e., an OMQ such that the UCQ in it is of treewidth k. Note that the equivalence is now on the level of OMQs rather than on the level of UCQs. The same work [7] precisely characterizes the (recursively enumerable) classes of OMQs from (ELH ⊥ , UCQ), where ELH ⊥ is a key fragment of ELH I ⊥ that underpins the OWL 2 EL profile of the OWL 2 recommendation [32]. Here, evaluation is in PTime (again assuming FPT W [1]) if and only if for some k ≥ 1, every OMQ in the class is equivalent to an OMQ of treewidth k. This also shows that PTime and FPT coincide for evaluating classes of OMQs from (ELH ⊥ , UCQ).…”
Section: Introductionmentioning
confidence: 81%
“…The formal definition of Q a k can be found in the appendix. It is signficantly more involved than in the case of description logics [7] because there the chase only generates structures of treewidth one. Proposition 5.2.…”
Section: The Guarded Casementioning
confidence: 99%
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