Asymptotic analysis of the number of comparisons in by Tan K.H.

By Tan K.H.

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Schupp. Groups, the theory of ends, and context-free languages. Journal of Computer and System Sciences, 26:295–310, 1983. 18. D. E. Muller and P. E. Schupp. The theory of ends, pushdown automata, and second-order logic. Theoretical Computer Science, 37:51–75, 1985. il/∼orna Abstract. One of the advantages of temporal-logic model-checking tools is their ability to accompany a negative answer to the correctness query by a counterexample to the satisfaction of the specification in the system. On the other hand, when the answer to the correctness query is positive, most model-checking tools provide no additional information.

J. A. Bergstra and J. Tiuryn. Process algebra semantics for queues. Fundamenta Informaticae, X:213–224, 1987. 8. O. Burkart, D. Caucal, and B. Steffen. Bisimulation collapse and the process taxonomy. In Proceedings of CONCUR’96, 1996. 9. D. Caucal and R. Montfort. On the transition graphs of automata and grammars. In Proceedings of WG 90, volume 484 of LNCS, pages 61–86. Springer, 1990. 10. D. Caucal. Graphes canoniques de graphes alg´ebriques. Theoret. Inform. , 24(4):339–352, 1990. 11. D. Caucal.

In J. Paredaens, editor, Proceedings of ICALP’84, volume 172 of LNCS, pages 82–95. Springer, 1984. 5. J. A. Bergstra and J. W. Klop. Process algebra for synchronous communication. Information and Control, 60(1–3):109–137, January/February/March 1984. 6. J. A. Bergstra and J. W. Klop. Process algebra: specification and verification in bisimulation semantics. In M. Hazewinkel, J. K. Lenstra, and L. G. L. T. Meertens, editors, CWI Monograph 4, Proceedings of the CWI Symposium Mathematics and Computer Science II, pages 61–94, Amsterdam, 1986.

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