Theoretical Aspects of Computing – ICTAC 2012: 9th by S. Akshay, Blaise Genest, Loïc Hélouët (auth.), Abhik

By S. Akshay, Blaise Genest, Loïc Hélouët (auth.), Abhik Roychoudhury, Meenakshi D’Souza (eds.)

This e-book constitutes the refereed court cases of the ninth overseas Colloquium on Theoretical facets of Computing, ICTAC 2012 held in Bangalore, India, in September 2012. The sixteen revised complete papers provided including the abstracts of 3 keynote talks have been conscientiously reviewed and chosen from seventy three submissions. The papers hide a variety of issues concerning either theoretical elements of computing and the exploitation of idea via tools and instruments for procedure development.

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Additional info for Theoretical Aspects of Computing – ICTAC 2012: 9th International Colloquium, Bangalore, India, September 24-27, 2012. Proceedings

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Our results: (1) allow to translate directly operators from LTL and different extensions (2) that can be combined without restriction; and (3) does not require to eliminate negation upfront, or to start from formulas in negation normal form. 1 Introduction We study the problem of temporal verification of reactive systems, in particular the automata approach to model-checking [16,17]. Given a finite system and a specification in LTL [13,11] the problem consists in deciding whether all runs of the systems are accepted by the specification.

ACM Transactions on Computational Logic 2(3), 408–429 (2001) 10. : Regular Linear Temporal Logic. , Woodcock, J. ) ICTAC 2007. LNCS, vol. 4711, pp. 291–305. Springer, Heidelberg (2007) 11. : Temporal Verification of Reactive Systems. Springer (1995) 12. : Altenating automata on infinite trees. TCS 54, 267–276 (1987) 13. : The temporal logic of programs. In: FOCS 1977, pp. 46–67 (1977) How to Translate Efficiently Extensions of Temporal Logics 45 14. : Regular Linear Temporal Logic with Past. , Hermenegildo, M.

We let inf (π) be those states from Q that occur infinitely many times in π. , max {F (q) | q ∈ inf (π)}) is even. A run of a word w on an automaton A is a run on its frame. A run is called accepting whenever all its traces are accepting sequences. We say that a word w is in the language of an automaton A, and we write w ∈ L(A) whenever there is an accepting run for w on A. Definition 1 (Specular Automata). Two automata A : Σ, Q, δ, I, FA and B : Σ, Q, δ, I, FB with specular frames are specular automata whenever for all / acc(FB ).

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