By Jayadev Misra (auth.), Antonio Cerone, Pekka Pihlajasaari (eds.)
This publication constitutes the refereed complaints of the eighth foreign Colloquium on Theoretical features of Computing, ICTAC 2011 held in Johannesburg, South Africa, in August/September 2011.
The 14 revised complete papers offered including the abstracts of 3 keynote talks have been rigorously reviewed and chosen from forty four submissions. The papers handle quite a few theoretical features and methodological problems with computing and are geared up in topical sections on grammars, semantics, modelling, the detailed song on formal features of software program trying out and grand problem in confirmed software program, on logics, in addition to algorithms and types.
Read Online or Download Theoretical Aspects of Computing – ICTAC 2011: 8th International Colloquium, Johannesburg, South Africa, August 31 – September 2, 2011. Proceedings PDF
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Extra info for Theoretical Aspects of Computing – ICTAC 2011: 8th International Colloquium, Johannesburg, South Africa, August 31 – September 2, 2011. Proceedings
65–79. Springer, Heidelberg (2007) 4. : Finite equational bases in process algebra: Results and open questions. , de Vrijer, R. ) Processes, Terms and Cycles: Steps on the Road to Inﬁnity. LNCS, vol. 3838, pp. 338–367. Springer, Heidelberg (2005) 5. : A ﬁnite equational base for CCS with left merge and communication merge. ACM Trans. Comput. Log. 10(1) (2009) 6. : Lifting non-ﬁnite axiomatizability results to extensions of process algebras. Acta Informatica 47(3), 147–177 (2010) 7. : Termination, deadlock and divergence.
We will prove the points in turn. We proof the first point by structural induction over G. If G is a DAG, all path weights are constants (as there are no symbolic loop-bounds). Hence, there is nothing to show. Now consider two paths P and Q in a graph G constructed by our algorithm with L(P, G) = L(Q, G). Let L1 , . . , Lk be the subloops of G contained in L(P, G). Decompose P into (P¯0 , (P1 )bL1 −1 , P1 , P¯1 , . . , (Pk )bLk −1 , Pk , P¯k ), where P¯i is the path from the portal of Li used by P (respectively from the source of P if i = 0) to E (Li+1 ) (respectively to the target of P for i = k), Pi is the path used for cycling within Li and Pi if the path from the entering node of Li to the portal-node used by P .
In: Handbook of Process Algebra, ch. 1, pp. 3–99. Elsevier, Amsterdam (2001) 24. : A characterisation of weak bisimulation congruence. , de Vrijer, R. ) Processes, Terms and Cycles: Steps on the Road to Inﬁnity. LNCS, vol. 3838, pp. 26–39. Springer, Heidelberg (2005) 25. : Branching time and abstraction in bisimulation semantics. Journal of the ACM 43(3), 555–600 (1996) 26. : A new strategy for proving omega-completeness applied to process algebra. W. ) CONCUR 1990. LNCS, vol. 458, pp. 314–331.