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Titlebook: CONCUR ‘95 Concurrency Theory; 6th International Co Insup Lee,Scott A. Smolka Conference proceedings 1995 Springer-Verlag Berlin Heidelberg

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https://doi.org/10.1007/978-1-4614-2086-6ned inductively. Moreover, the submodel relation can be captured within the algebra by summation (. iff .); therefore the effect of fixpoints can be captured by an infinitary proof rule, yielding a complete proof system for recursively defined deterministic event structures.
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0302-9743 ra, probabilistic automata, real-time systems, testing semantics, decidability results, refinement theory, and linear-time logics.978-3-540-60218-7978-3-540-44738-2Series ISSN 0302-9743 Series E-ISSN 1611-3349
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https://doi.org/10.1007/978-3-031-38997-9 and it can be easily adapted to coarser preorders.The completeness result depends on the completeness result for the basic process language, which we prove. This language does not use prefixing with . and the choice operator +. Instead, we employ the CSP external and internal choice operators as well as the third choice operator.
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,Checking bisimilarity for finitary π-calculus,be unfolded and tested for bisimilarity, and no minimization of a single agent was possible. Another consequence is the improvement of the complexity bound for checking bisimilarity of finitary agents without matching.
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Axiomatisations of weak equivalences for De Simone languages, and it can be easily adapted to coarser preorders.The completeness result depends on the completeness result for the basic process language, which we prove. This language does not use prefixing with . and the choice operator +. Instead, we employ the CSP external and internal choice operators as well as the third choice operator.
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Conference proceedings 1995ust 1995..The volume presents seven invited contributions by outstanding researchers and 33 refereed full research papers selected by the program committee out of a total of 91 submissions. The collection of articles gives a representative overview on what happened in this area of research, since th
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Compositional proof systems for model checking infinite state processes,nfinite-state processes. The proof system is obtained in a systematic way from the operational semantics of the underlying process algebra. A non-trivial proof example is given, and the proof system is shown to be sound in general, and complete for finite-state processes.
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Compositional model checking of real time systems,d by Andersen [4] for untimed case. We present a quotient construction, which allows timed automata components to be gradually moved from the network expression into the specification. The intermediate specifications are kept small using minimization heuristics suggested by Andersen. The potential o
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