2012
DOI: 10.1007/978-3-642-33615-7_18
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Mining RDF Data for Property Axioms

Abstract: Abstract. The Linked Data cloud grows rapidly as more and more knowledge bases become available as Linked Data. Knowledge-based applications have to rely on efficient implementations of query languages like SPARQL, in order to access the information which is contained in large datasets such as DBpedia, Freebase or one of the many domain-specific RDF repositories. However, the retrieval of specific facts from an RDF dataset is often hindered by the lack of schema knowledge, that would allow for query-time infer… Show more

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Cited by 41 publications
(31 citation statements)
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“…However, the process of constructing association tables is very time consuming. Fleischhacker et al [17] later worked on mining RDF data for various types of property axioms. Töpper et al [18] followed similar idea to learn property domains and ranges as well as class disjointness.…”
Section: Related Workmentioning
confidence: 99%
“…However, the process of constructing association tables is very time consuming. Fleischhacker et al [17] later worked on mining RDF data for various types of property axioms. Töpper et al [18] followed similar idea to learn property domains and ranges as well as class disjointness.…”
Section: Related Workmentioning
confidence: 99%
“…The ontology used in this experiment is learned automatically by analyzing statistical schema induction on DBpedia instances (see Fleischhacker et al (2012); Völker & Niepert (2011)) and generated by GoldMiner (Fleischhacker & Völker, 2011) tool. The learned axioms mostly include Disjointness axioms between concepts of DBpedia ontology and have ALCH expressiveness.…”
Section: Case 1: Debugging Automatically Learned Disjointness Ontologymentioning
confidence: 99%
“…Besides inducing domain and range restrictions of properties, in their work further axioms are induced such as subsumption axioms (e.g., (ex:A, rdfs:subClassOf, ex:B)) and transitivity axioms (e.g., (ex:P, rdf:type, owl:TransitiveProperty)). This work was subsequently extended in [4] and [5] with further types of axioms. The main difference to this work is that we induce independent domain and range restrictions as well as coupled domain/range restrictions whereas in these works only independent domain and range restrictions are induced.…”
Section: Related Workmentioning
confidence: 99%