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Ian Horrocks

Researcher at University of Oxford

Publications -  488
Citations -  40046

Ian Horrocks is an academic researcher from University of Oxford. The author has contributed to research in topics: Ontology (information science) & Description logic. The author has an hindex of 87, co-authored 472 publications receiving 38785 citations. Previous affiliations of Ian Horrocks include The Turing Institute & National and Kapodistrian University of Athens.

Papers
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Proceedings Article

Unions of conjunctive queries in SHOQ

TL;DR: This paper provides a decision procedure for entailment of unions of conjunctive queries in SHOQ and shows thatSHOQ knowledge base consistency is indeed EXPTIME-complete, which was, to the best of the knowledge, always conjectured but never proved.
Posted Content

OWL2Vec*: Embedding of OWL Ontologies

TL;DR: A random walk and word embedding based ontology embedding method, which encodes the semantics of an OWL ontology by taking into account its graph structure, lexical information and logical constructors.
Proceedings Article

Decidability of SHIQ with complex role inclusion axioms

TL;DR: In this paper, the authors investigated the decidability of the SHIQ DL with role inclusion axioms (RIAs) of the form Ro S ⊆ P. They showed that this extension is undecidable even when RIAs are restricted to the forms RoS ⌆ R or SoR ⌈ R,k, but that decideability can be regained by further restricting RIAs to be acyclic.
Journal ArticleDOI

OWL2Vec*: Embedding of OWL Ontologies

TL;DR: In this paper, a random walk and word embedding based ontology embedding method named OWL2Vec*, which encodes the semantics of an OWL ontology by taking into account its graph structure, lexical information and logical constructors.
Book ChapterDOI

Web ontology reasoning with datatype groups

TL;DR: This paper presents a new approach, the datatype group approach, to integrating DLs with multiple datatypes, and discusses the advantages of such approach over the existing ones and shows how a tableaux algorithm for the description logic SHOQ(Dn) can be modified in order to reason withdatatype groups.