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引用次数: 5

摘要

作为对象、活动和时间之间关系的参与概念在各种本体论中已经被公理化。在本文中,我们关注其中的三个本体- PSL-Core, Gangemi公理和DOLCE。我们通过引入关联束和关联叶的新数学结构类的本体来验证这些参与本体。新的数学本体作为可重用的参与本体设计模式,也是不同参与本体之间映射的基础。最后,我们通过使用这些本体设计模式来说明本体转移的概念。
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Mathematical Foundations for Participation Ontologies
The notion of participation as a relation between objects, activities, and time has been axiomatized in various ontologies. In this paper, we focus on three of these ontologies – PSL-Core, Gangemi’s axioms, and DOLCE. We provide a verification of these participation ontologies by introducing ontologies for new classes of mathematical structures known as incidence bundles and incidence foliations. The new mathematical ontologies serve as reusable ontology design patterns for participation, and also are the basis for mappings between the different participation ontologies. Finally, we illustrate the concept of ontology transfer through the use of these ontology design patterns.
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