FMF, Mathematical Library, Lj. (MAKLJ)
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Compositionality via cut-elimination : Hennessy-Milner logic for an arbitrary GSOSSimpson, AlexWe present a sequent calculus for proving that processes in a process algebra satisfy assertions in Hennessy-Milner logic. The main novelty lies in the use of the operational semantics to derive ... introduction rules (on the left and right of sequents) for the different operators of the process calculus. This gives a generic proof system applicable to any process algebra with an operational semantics specified in the GSOS format. We identify the desirable property of compositionality with cut-elimination, and we prove that this holds for a class of sequents. Further, we show that the proof system enjoys good completeness and ▫$\omega$▫-completeness properties relative to its intended model.Source: Tenth Annual IEEE Symposium on Logic in Computer Science : proceedings, June 26-29, 1995, San Diego, California (Str. 420-430)Type of material - conference contributionPublish date - 1995Language - englishCOBISS.SI-ID - 18321241
Author
Simpson, Alex
Topics
decidability |
formal logic |
process algebra |
computability |
completeness |
compositionality |
cut-elimination |
Hennessy-Milner logic |
arbitrary GSOS |
sequent calculus |
process algebra |
satisfiability |
operational semantics |
process calculus |
generic proof system

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Simpson, Alex | 37834 |
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