2006
DOI: 10.1007/11663881_13
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Consistency Checking Algorithms for Restricted UML Class Diagrams

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Cited by 25 publications
(19 citation statements)
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“…Concerning unification by means of a single formalisation in a chosen logic, there are separate formalizations, which can be seen as prerequisites, and partial unifications, e.g., [1,5,9,19,22,23,27,32]. Their approach is, mainly, to choose a logic and show it fits sufficiently with one of the CDM languages, and perhaps due to this, different logics are used for different CDM languages, therewith still not providing the sought-after interoperability for either of the languages or among each other.…”
Section: Related Workmentioning
confidence: 99%
“…Concerning unification by means of a single formalisation in a chosen logic, there are separate formalizations, which can be seen as prerequisites, and partial unifications, e.g., [1,5,9,19,22,23,27,32]. Their approach is, mainly, to choose a logic and show it fits sufficiently with one of the CDM languages, and perhaps due to this, different logics are used for different CDM languages, therewith still not providing the sought-after interoperability for either of the languages or among each other.…”
Section: Related Workmentioning
confidence: 99%
“…Third, we can check whether there is a model of an UML diagram that satisfies all classes and all relationships in a diagram. This last notion of satisfiability, referred here as full satisfiability and introduced in [8,9] is thus stronger than diagram satisfiability, since a model of a diagram that satisfies all classes is, by definition, also a model of that diagram. We now address the complexity of full satisfiability for UCDs with the standard set of constructs, i.e., UCD full .…”
Section: Full Satisfiability Of Uml Class Diagramsmentioning
confidence: 99%
“…Thus, one can in principle reason on UCDs. The reasoning tasks that one is interested in are, e.g., subsumption between two classes, i.e., the fact that each instance of one class is necessarily also an instance of another class, satisfiability of a specific class (or association) in the diagram, i.e., the fact that the information encoding that class (or association) in the diagram is not contradictory, diagram satisfiability, which requires that at least one class in the diagram is satisfiable, and full satisfiability of the diagram [8,9], i.e., the fact that there exists an instantiation of the diagram where all classes and associations of the diagram are non-empty.…”
Section: Introductionmentioning
confidence: 99%
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