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Mikołaj Bojańczyk, Sławomir Lasota (auth.), Alain Finkel,'s Reachability Problems: 6th International Workshop, RP 2012, PDF

By Mikołaj Bojańczyk, Sławomir Lasota (auth.), Alain Finkel, Jérôme Leroux, Igor Potapov (eds.)

ISBN-10: 364233511X

ISBN-13: 9783642335112

ISBN-10: 3642335128

ISBN-13: 9783642335129

This publication constitutes the refereed court cases of the sixth overseas Workshop on Reachability difficulties, RP 2012, held in Bordeaux, France, in September, 2012. The eight revised complete papers provided including four invited talks have been rigorously reviewed and chosen from 15 submissions. The papers current present learn and unique contributions regarding reachability difficulties in several computational versions and structures resembling algebraic constructions, computational types, hybrid structures, good judgment and verification. Reachability is a primary challenge that looks in numerous various contexts: finite- and infinite-state concurrent structures, computational versions like mobile automata and Petri nets, choice methods for classical, modal and temporal good judgment, application research, discrete and non-stop structures, time serious platforms, and open structures modeled as games.

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Additional resources for Reachability Problems: 6th International Workshop, RP 2012, Bordeaux, France, September 17-19, 2012. Proceedings

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Springer, Heidelberg (2010) 15. : Energy and Mean-Payoff Parity Markov Decision Processes. , Sankowski, P. ) MFCS 2011. LNCS, vol. 6907, pp. 206–218. Springer, Heidelberg (2011) Games over Multi-counter Machines 41 16. : Generalized mean-payoff and energy games. In: Proceedings of FST&TCS 2010. Leibniz International Proceedings in Informatics, vol. 8, pp. 505–516. Schloss Dagstuhl–Leibniz-Zentrum f¨ur Informatik (2010) 17. : The complexity of stochastic games. Information and Computation 96(2), 203–224 (1992) 18.

This technique allows to reduce the validity of an LTL formula in the sum to LTL formulas over the components. It is known that for first order logic (FO) and even its three variable fragment FO3 the number of formulas generated for the components is at least non-elementary in the size of the input formula. We show that for LTL – expressively equivalent to FO logic – over an ordered disjoint sum of words the number of formulas for the components can be kept at an at most exponential growth in the size of the input formula.

The ω’s may appear only in the outgoing transitions of non-stochastic states. If ui = ω, then the responsible player chooses an arbitrarily large non-negative integer which is added to the i-th counter when performing the transition. In reality, the capacity of storage devices (such as tanks or batteries) is bounded, and hence we may ask, for example, what is the least capacity sufficient for Player to play safely. The general model of multi-counter games is hard to analyze, particularly due to the interplay between stochastic control states and counters (note that one can easily simulate multi-dimensional partially controlled random walks using multi-counter MDPs).

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Reachability Problems: 6th International Workshop, RP 2012, Bordeaux, France, September 17-19, 2012. Proceedings by Mikołaj Bojańczyk, Sławomir Lasota (auth.), Alain Finkel, Jérôme Leroux, Igor Potapov (eds.)


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