Download Implementation and Applications of Automata: 13th by Markus Holzer, Martin Kutrib (auth.), Oscar H. Ibarra, Bala PDF

By Markus Holzer, Martin Kutrib (auth.), Oscar H. Ibarra, Bala Ravikumar (eds.)

This publication constitutes the completely refereed post-proceedings of the thirteenth foreign convention on Implementation and alertness of Automata, CIAA 2008, held in San Francisco, united states, in July 2008.

The 26 revised complete papers togehter with four invited papers have been rigorously reviewed and chosen from forty submissions and feature passed through rounds of reviewing and development. The papers conceal quite a few issues within the concept, implementation, and functions of automata and similar structures.

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Additional resources for Implementation and Applications of Automata: 13th International Conference, CIAA 2008, San Francisco, California, USA, July 21-24, 2008. Proceedings

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ICALP 2006. LNCS, vol. 4052, pp. 324–335. Springer, Heidelberg (2006) 29. : On the complexity of Nash equilibria and other fixed points. In: Proc. of 48th IEEE FOCS (2007) 30. : Recursive Markov Processes (in preparation, 2008) 31. : Random walks with “back buttons” (extended abstract). In: ACM Symp. on Theory of Computing, pp. 484–493 (2000); Full version in Ann. of App. , 11, pp 810–862 (2001) 32. : Competitive Markov Decision Processes. Springer, Heidelberg (1997) 33. : Some NP-complete geometric problems.

30 M. Yannakakis References 1. : Relating probabilistic grammars and automata. In: Proc. 37th Ann. Meeting of Ass. for Comp. Linguistics, pp. 542–549. Morgan Kaufmann, San Francisco (1999) 2. : On the complexity of numerical analysis. In: 21st IEEE Computational Complexity Conference (2006) 3. : Model checking of hierarchical state machines. ACM Trans. Prog. Lang. Sys. 23(3), 273–303 (2001) 4. : Analysis of recursive state machines. ACM Trans. Progr. Lang. Sys. 27, 786–818 (2005) 5. : Numerical methods for Structured Markov Chains.

To our knowledge it is still open even in the special case k = 2. It is known that there exists a fixed context-free set of trajectories T0 such that for given regular languages L1 , L2 and L3 we cannot effectively decide whether or not L1 = L2 T0 L3 [10]. This gives an undecidability result for regular languages, in the spirit of the Dassow-Hinz result [12]. The result can be extended to one-variable equations. 2. [10] There exists a fixed context-free set of trajectories T0 such that, for given regular languages L1 and L2 , it is undecidable whether or not the equation L1 = L2 T0 X has a solution for X.

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