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Abstract: The most popular method for establishing bisimilarities among processes is to exhibit bisimulation relations. By definition, R is a bisimulation relation if R progresses to R itself, i.e., pairs of processes in R can match each other's actions and their derivatives are again in R. We study generalisations of the method aimed at reducing the size of the relations to exhibit and hence relieving the proof work needed to establish bisimilarity results. We allow a relation R to progress to a... (Update)
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BibTeX entry: (Update)
D. Sangiorgi. On the bisimulation proof method. Technical report, University of Edinburgh, 1994. http://citeseer.ist.psu.edu/sangiorgi94bisimulation.html More
@article{ sangiorgi98bisimulation,
author = "Davide Sangiorgi",
title = "On the bisimulation proof method",
journal = "Mathematical Structures in Computer Science",
volume = "8",
number = "5",
pages = "447--479",
year = "1998",
url = "citeseer.ist.psu.edu/sangiorgi94bisimulation.html" }
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