Download CONCUR 2006 – Concurrency Theory: 17th International by Xiaojun Liu, Eleftherios Matsikoudis, Edward A. Lee (auth.), PDF

By Xiaojun Liu, Eleftherios Matsikoudis, Edward A. Lee (auth.), Christel Baier, Holger Hermanns (eds.)

This quantity includes the lawsuits of the seventeenth overseas convention on Concurrency concept (CONCUR) held in Bonn, Germany, August 27–30, 2006. ThepurposeoftheCONCURconferenceseriesistobringtogetherresearchers, builders and scholars that allows you to develop the speculation of concurrency and advertise its functions. curiosity during this subject is always growing,as a c- series of the significance and ubiquity of concurrent platforms and their app- cations and the scienti?c relevance in their foundations. The scope of CONCUR covers all parts of semantics, logics, and veri?cation recommendations for concurrent structures. themes comprise easy types and logics of concurrent and disbursed computation (such as method algebras, Petri nets, area theoretic or video game theoretic types, modal and temporal logics), really good types or sessions of platforms (such as circuits, synchronous structures, real-time and hybrid platforms, stochastic platforms, databases, cellular and migrating platforms, parametric seasoned- cols, protection protocols), similar veri?cation suggestions and instruments (such as sta- spaceexploration,model-checking,synthesis,abstraction,automated deduction, testing), and comparable programming types (such as disbursed, constraint- or object-oriented,graphrewriting,aswellasassociatedtypesystems,staticana- ses, summary machines, and environments). This quantity begins with ?ve invited papers masking the invited lectures and tutorials of the convention. the remainder 29 papers have been chosen by means of the P- gramme Committee out of a hundred and one submissions after a really extensive reviewing and dialogue part. we want to thank the participants of the Programme C- mittee and the exterior reviewers for his or her very good and tough paintings. The convention programme contained 3 invited lectures and invited tutorials. The invited talks got through Edward A.

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Additional info for CONCUR 2006 – Concurrency Theory: 17th International Conference, CONCUR 2006, Bonn, Germany, August 27-30, 2006. Proceedings

Example text

In the first case, we have replaced only this occurrence by a universally quantified proposition (in fact, in this case it is sufficient to replace the single occurrence by ⊥), and in the second, we have replaced all the occurrences. Each approach may return a different answer to the vacuity query. This suggest that the definition of coverage should also be refined to reflect the fact that the flipping of q in w can be performed in different ways. Such a refinement was suggested in [CKKV01], which made a distinction between “flipping always”, “flipping once”, and “flipping sometimes”, which are formalized in the definitions of structure coverage, node coverage, and tree coverage below.

Some Remarks on Definability of Process Graphs 27 b d a b b db d d b b b d b d b bd d b b d b db b d b b d bd b b g Fig. 5. The labeled transition graph KITES Fig. 6. 3. KITES, in Figure 5. This is a canonical and normed BPA-graph, with exponential density and infinite connectivity. It corresponds to the recursive BPA-specification X | X = bY + dZ, Y = d + dX + bYY, Z = b + bX + dZZ ; its finite traces form the context-free language consisting of words containing as many b’s as d’s. Again it has a periodical tree-like decomposition.

We shall rely on both views in the remainder of this paper. We proceed to define several general notions for labeled transition graphs. First we discuss the notions that depend on the direction of the edges, and then we discuss the notions that do not take the direction of the edges into account. Throughout, we fix a rooted labeled transition graph T = (S, →, r) (but most of our notions actually do not depend on the declaration of a distinguished root). 1 Labeled Transition Graphs as Directed Graphs a → s if there exists a ∈ A such that We write s −→ s for s, a, s ∈ →, and s − a s −→ s .

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