Download CONCUR 2013 – Concurrency Theory: 24th International by Lorenzo Alvisi, Edmund L. Wong (auth.), Pedro R. D’Argenio, PDF

By Lorenzo Alvisi, Edmund L. Wong (auth.), Pedro R. D’Argenio, Hernán Melgratti (eds.)

ISBN-10: 364240183X

ISBN-13: 9783642401831

This ebook constitutes the completely refereed lawsuits of the twenty fourth overseas convention on Concurrency idea, CONCUR 2013, held in Buenos Aires, Argentina, August 27-30, 2013.
The 34 revised complete papers awarded including four invited talks have been conscientiously reviewed and chosen from a hundred and fifteen submissions. The papers are prepared in subject matters corresponding to method semantics and modal transition structures, VAS and pushdown platforms, Pi calculus and interplay nets, linearizability and verification of concurrent courses, verification of countless types, version degree and reversibility, stochastic versions, message-based interplay approaches, ideas of computerized verification, and video games and regulate synthesis.

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Extra resources for CONCUR 2013 – Concurrency Theory: 24th International Conference, CONCUR 2013, Buenos Aires, Argentina, August 27-30, 2013. Proceedings

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Hardy Hierarchy. Let h: N → N be an increasing function. The Hardy hierarchy (hα )α<ε0 controlled by h is defined inductively by def h0 (x) = x , def hα+1 (x) = hα (h(x)) , def hλ (x) = hλ(x) (x) . (4) Observe that hk for some finite k is the kth iterate of h (by using the first two equations solely). This intuition carries over: hα is a transfinite iteration of the function h, using diagonalisation to handle limit ordinals. For instance, def starting with the successor function H(x) = x + 1, we see that a first diagonalω x+1 (x) = 2x + 1.

The ordinal-recursive complexity of timed-arc Petri nets, data nets, and other enriched nets. In: LICS 2012, pp. 355–364. IEEE Press (2012) 28. : Nonprimitive recursive complexity and undecidability for Petri net equivalences. Theor. Comput. Sci. 256(1-2), 23–30 (2001) 29. : Alternating automata on data trees and XPath satisfiability. ACM Trans. Comput. Logic 12(3) (2011) 30. : The theory of well-quasi-ordering: A frequently discovered concept. J. Comb. Theory A 13(3), 297–305 (1972) 31. : Combining modal logics.

Springer, Heidelberg (2007) 13. : The ordinal recursive complexity of lossy channel systems. In: LICS 2008, pp. 205–216. IEEE Press (2008) 14. : Ordinal recursive bounds for Higman’s Theorem. Theor. Comput. Sci. 201(1-2), 63–84 (1998) 15. : On the finite containment problem for Petri nets. Theor. Comput. Sci. 43, 99–105 (1986) 16. : On model checking for non-deterministic infinitestate systems. In: LICS 1998, pp. 70–80. IEEE Press (1998) The Power of Well-Structured Systems 23 17. : On the verification of broadcast protocols.

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