Lhouari Nourine, Farouk Toumani (auth.), Maurice H. ter's Web Services and Formal Methods: 9th International Workshop, PDF

By Lhouari Nourine, Farouk Toumani (auth.), Maurice H. ter Beek, Niels Lohmann (eds.)

ISBN-10: 3642382290

ISBN-13: 9783642382291

ISBN-10: 3642382304

ISBN-13: 9783642382307

This ebook constitutes the completely refereed post-workshop complaints of the ninth overseas Workshop on internet providers and Formal tools, WS-FM 2012, held in Tallinn, Estonia, in September 2012. The nine papers offered have been rigorously reviewed and chosen from 19 submissions. They hide points comparable to the modeling and research of internet prone, provider discovery, and repair coordination with formal tools like BPEL, CSP, Maude, and Petri nets.

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Additional info for Web Services and Formal Methods: 9th International Workshop, WS-FM 2012, Tallinn, Estonia, September 6-7, 2012, Revised Selected Papers

Example text

Choose an arbitrary run σ of NS ⊕ Q, and assume that σ may not be continued in N ⊕ Q to a terminating run of N ⊕ Q, matching S. Because Q is a S-partner of NS , there exists σ , such that σσ is a terminating run of NS ⊕ Q that matches S. We observe that σσ is a run of N ⊕ Q. Let σσ result in mf . By definition, mf ∈ M f . Therefore, σσ is a terminating run in N ⊕ Q matching S. This contradicts the assumption. Example 10. Example services Q2 and Q3 (Fig. 1, Page 32) are partners of N (Fig. 1, Page 32), matching SN .

This cost value is immediately represented by the number of tokens on pS . However, this solution has a disadvantage. In general, inner(modS (N )) is unbounded, that is, has infinitely many reachable markings. This even occurs when N is bounded, that is, finite state. 46 J. Sürmeli Example 13. The inner of N2 (Fig. 3, Page 43) is unbounded, because K may fire arbitrarily often. Whereas boundedness is usually not a requirement from the conceptual point of view, many analysis techniques rely on boundedness.

Sürmeli Binary relations and partial orders. A set R ⊆ A × A is a binary relation on set A. Binary relation R is reflexive iff [a, a] ∈ R for all a ∈ A. Binary relation R is transitive iff [a, b] ∈ R and [b, c] ∈ R implies [a, c] ∈ R. Binary relation R is antisymmetric iff [a, b] ∈ R and [b, a] ∈ R implies a = b. We define the reverse R−1 := {[b, a] | [a, b] ∈ R} of R. We define the projection R(a) := {b | [a, b] ∈ R} of R on a ∈ A. A binary relation ≤ on A is a partial order on A iff ≤ is reflexive, transitive, and antisymmetric.

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Web Services and Formal Methods: 9th International Workshop, WS-FM 2012, Tallinn, Estonia, September 6-7, 2012, Revised Selected Papers by Lhouari Nourine, Farouk Toumani (auth.), Maurice H. ter Beek, Niels Lohmann (eds.)


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