Abstract. Many popular ontology languages are based on (subsets of) first-order predicate logic, where classes are modeled as unary predicates and properties as binary predicates. Specifically, the ontology language OWL DL is based on the Description Logic SHOIQ. F-Logic is an ontology language which is also based on first-order logic, but classes and properties are modeled as terms, rather than predicates. In this paper we define a translation from predicate-based ontologies to F-Logic ontologies and show that this translation preserves entailments for large classes of ontologies, including most of OWL DL. We define the class of equality-safe (E-safe) formulas, show that the Description Logic SHIQ is E-safe, and show that the translation p...
Abstract. We show how to reduce ontology entailment for the OWL DL and OWL Lite ontology languages t...
This chapter gives an extended introduction to the lightweight profiles OWL EL, OWL QL, and OWL RL o...
Description Logics (DL) are the logics used to formalize ontology [1]. Many notations are used to ex...
Many popular ontology languages are based on (subsets of) first-order predicate logic, where classes...
Description Logics (DLs) are a family of logic based knowledge representation formalisms. Although t...
Abstract. Description Logics (DLs) are a well-investigated family of logic-based knowledge represent...
OWL is a popular language for ontologies. Yet, the restriction to a decidable description logic ofte...
OWL is a popular language for ontologies. Yet, the restriction to a decidable description logic ofte...
The Semantic Web is a future vision of the web where stored information has exact meaning, thus enab...
Knowledge representation using ontologies constitutes the heart of semantic technologies. Despite s...
The ontology language for the semantic web OWL provides means to describe entities of an application...
In this paper, we propose a set of tasks that are relevant for the modular reuse of ontologies. In o...
Abstract. We extend the description logic ¢¤£¦¥¦§©¨��� � with a preference order on the axioms. With...
We show how to reduce ontology entailment for the OWL DL and OWL Lite ontology languages to knowledg...
International audienceNominal schemas have been proposed as an extension to Description Logics (DL),...
Abstract. We show how to reduce ontology entailment for the OWL DL and OWL Lite ontology languages t...
This chapter gives an extended introduction to the lightweight profiles OWL EL, OWL QL, and OWL RL o...
Description Logics (DL) are the logics used to formalize ontology [1]. Many notations are used to ex...
Many popular ontology languages are based on (subsets of) first-order predicate logic, where classes...
Description Logics (DLs) are a family of logic based knowledge representation formalisms. Although t...
Abstract. Description Logics (DLs) are a well-investigated family of logic-based knowledge represent...
OWL is a popular language for ontologies. Yet, the restriction to a decidable description logic ofte...
OWL is a popular language for ontologies. Yet, the restriction to a decidable description logic ofte...
The Semantic Web is a future vision of the web where stored information has exact meaning, thus enab...
Knowledge representation using ontologies constitutes the heart of semantic technologies. Despite s...
The ontology language for the semantic web OWL provides means to describe entities of an application...
In this paper, we propose a set of tasks that are relevant for the modular reuse of ontologies. In o...
Abstract. We extend the description logic ¢¤£¦¥¦§©¨��� � with a preference order on the axioms. With...
We show how to reduce ontology entailment for the OWL DL and OWL Lite ontology languages to knowledg...
International audienceNominal schemas have been proposed as an extension to Description Logics (DL),...
Abstract. We show how to reduce ontology entailment for the OWL DL and OWL Lite ontology languages t...
This chapter gives an extended introduction to the lightweight profiles OWL EL, OWL QL, and OWL RL o...
Description Logics (DL) are the logics used to formalize ontology [1]. Many notations are used to ex...