By Kees van Hee, Natalia Sidorova (auth.), José-Manuel Colom, Jörg Desel (eds.)
This booklet constitutes the refereed lawsuits of the thirty fourth foreign convention on functions and thought of Petri Nets and Concurrency, PETRI NETS 2013, held in Milan, Italy, in June 2013. The 18 usual papers and a pair of instrument papers offered have been rigorously reviewed and chosen from fifty six submissions. The publication additionally includes 2 invited talks. All present concerns on study and improvement within the sector of Petri nets and similar types of concurrent structures are addressed.
Read or Download Application and Theory of Petri Nets and Concurrency: 34th International Conference, PETRI NETS 2013, Milan, Italy, June 24-28, 2013. Proceedings PDF
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Additional info for Application and Theory of Petri Nets and Concurrency: 34th International Conference, PETRI NETS 2013, Milan, Italy, June 24-28, 2013. Proceedings
E ∈ X : ∀c ∈ • e ∪ e : (c ∈ m0 ∨ ∃e ∈ • c : e ∈ X), and 2. X is acyclic, and 3. m = mark (X). Note that the conditions in Proposition 1 do not ensure that X is an mp-configuration; however, they do guarantee that X corresponds to a repetition-free run of QN , and thus are suﬃcient to check reachability (see the comment before Deﬁnition 4 for an example). Finally, observe that not every repetition-free run satisﬁes the ﬁrst two conditions of Proposition 1: v1 v3 v4 is a repetition-free run of Fig.
While the size of the contextual unfolding of Nc explodes due to (1), it is unaﬀected by (2). On the other hand, the MP of Np eﬀectively deals with (1), but only partially with (2). We now see why. Notice that there are O(2n ) conditions labelled by p in UNp , all with occurrence depths between 1 and n + 1. In the MP, they are merged into the n + 1 mp-conditions p1 , . . , pn+1 . Since all instances of qi and ri have occurrence-depth 1, all the exponentially many events labelled by ti are merged into n mp-events, each consuming some pj and producing pj+1 , for 1 ≤ j ≤ n.
These two considerations have motivated the control logic synthesis research performed in the Gadara project, which is overviewed in the next section. 3 Control Logic Synthesis Requirements (R3) and (R4) of the previous section suggest to use control places (also called monitor places) as the control mechanism for the Gadara net model of the program. Control places are connected to the transitions of the net, which in turn can be mapped back to speciﬁc lines of code in the program. Instrumented code can then be inserted at the appropriate location to implement the constraint imposed by the control place, which is treated as a global variable.
Application and Theory of Petri Nets and Concurrency: 34th International Conference, PETRI NETS 2013, Milan, Italy, June 24-28, 2013. Proceedings by Kees van Hee, Natalia Sidorova (auth.), José-Manuel Colom, Jörg Desel (eds.)