aceea6e978ad3d05e466eefb3b275050.ppt
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Gregor v. Bochmann, University of Ottawa
Abstract Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
The problem – a figure Gregor v. Bochmann, University of Ottawa
Type of applications Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Issues Gregor v. Bochmann, University of Ottawa
Different system architectures Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Overview of this talk Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Example of an Activity Diagram Gregor v. Bochmann, University of Ottawa
Concepts Gregor v. Bochmann, University of Ottawa
Petri nets Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Free-choice nets – local choice no choice Non-local choice free choice local choice non-free choice Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Request Free Off-duty Withdraw Free Assign Pick-up Meet Drive Pay Gregor v. Bochmann, University of Ottawa
Request Assign Gregor v. Bochmann, University of Ottawa Meet Drive
Gregor v. Bochmann, University of Ottawa
Partial order of events Gregor v. Bochmann, University of Ottawa
Strong and Weak sequencing Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
3. Deriving component behaviors Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
An example collaboration Gregor v. Bochmann, University of Ottawa
Component derivation rule Global view Component view Gregor v. Bochmann, University of Ottawa
Example Activity Diagram Client Gregor v. Bochmann, University of Ottawa
Office Gregor v. Bochmann, University of Ottawa
Client component Gregor v. Bochmann, University of Ottawa
Collab. SA Collab. SB Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Realizing strong sequence Gregor v. Bochmann, University of Ottawa
Choice propagation Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Need for loop counters Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Global specification Gregor v. Bochmann, University of Ottawa
Component behaviors Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Alternatives with concurrency Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Race conditions in loops Gregor v. Bochmann, University of Ottawa
However, this consumption based on parameter values is not supported by Web. Sphere’s buffer pool Gregor v. Bochmann, University of Ottawa
Translation into BPEL Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Gregor v. Bochmann, University of Ottawa
Thanks ! Gregor v. Bochmann, University of Ottawa
aceea6e978ad3d05e466eefb3b275050.ppt