In this paper we provide a systematic formal interpretation for most elements of the UML notation. This interpretation, in a structured temporal logic, enables precise analysis of the properties of these models, and the verification of one model against another. We extend previous work by providing a structured logical interpretation for sequence diagrams, in which object communication is represented using theory morphisms. As an application of the formalisation, we show how the introduction of particular design patterns can be proved to be refinement transformations.
In REF , Lano et al. provided a systematic formal interpretation (extended first-order set theory) for most elements of the UML notation.
Structured Axiomatic Semantics for UML Models
ROOM 2000 Proceedings, to appear in Electronic Workshops in Computer Science
Computer Science