By Mike P. Papazoglou (auth.), Zohra Bellahsène, Michel Léonard (eds.)
This ebook constitutes the refereed court cases of the 20 th overseas convention on complex details structures Engineering, CAiSE 2008, held in Montpellier, France, in June 2008.
The 35 revised complete papers and nine revised brief papers provided including 1 keynote lecture have been rigorously reviewed and chosen from 273 submissions. The papers are equipped in topical sections on duality and approach modelling, interoperability of IS and organisations, refactoring, info platforms in e-government and life-science, wisdom styles for IS engineering, necessities engineering for IS, conceptual schema modelling, provider infrastructure, carrier evolution, versatile details applied sciences, metrics and method modelling, info approach engineering, and IS improvement with ubiquitous technologies.
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Extra info for Advanced Information Systems Engineering: 20th International Conference, CAiSE 2008 Montpellier, France, June 16-20, 2008 Proceedings
The data model describes the data dependencies between the dominant entity and the dominated entities as the dominant entity logically containing the dominated entities. The behavior of the business entity is modeled as a state machine where state transitions are caused by activities acting on the dominant entity. Fig. 3 shows three business entities in the claim management process scope. Each business entity has a behavior model shown as a state machine. Business entities can be thought of as an abstraction that componentizes the information domain of a business such that the behavior models associated with these components fully capture the business process functionality.
In particular, if the predicate is of the form
A Petri-net is a directed bipartite graph with two node types called places (circles) and transitions (rectangles), connected by arcs. Connections between two nodes of the same type are not allowed. Definition 14: A Petri-net is a triple (P, T, F): - P is a finite set of places; T is a finite set of transitions (P∩T = ∅) F⊆(PxT)∪(TxP) is a set of arcs. At any time a place contains zero or more tokens (black dots), and the state of the net is the distribution of tokens over places. The notations •t, t•, •p, p• indicate the sets of input and output places of transition t and the sets of transitions of which p is an input and output place, respectively.