1987
Decidability of bisimulation equivalence for processes generating context-free languages
Publication
Publication
A context-free grammar (CFG) in Greibach Normal Form coincides, in another notation, with a system of guarded recursion equations in Basic Process Algebra. Hence to each CFG a process can be assigned as solution, which has as its set of finite traces the context-free language (CFL) determined by that CFG. While the equality problem for CFL's is unsolvable, the equality problem for the processes determined by CFG's turns out to be solvable. Here equality on processes is given by a model of process graphs modulo bisimulation equivalence. The proof is given by displaying a periodic structure of the process graphs determined by CFG's. As a corollary of the periodicity a short proof of the solvability of the equivalence problem for simple context-free languages is given.
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| Springer | |
| doi.org/10.1007/3-540-17945-3_5 | |
| International Conference on Parallel Architectures and Languages Europe - PARLE | |
| Organisation | Specification and Analysis of Embedded Systems |
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Baeten, J., Bergstra, J., & Klop, J. W. (1987). Decidability of bisimulation equivalence for processes generating context-free languages. In Lecture Notes in Computer Science (pp. 94–111). Springer. doi:10.1007/3-540-17945-3_5 |
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