Download Theoretical Aspects of Computing – ICTAC 2016: 13th by Augusto Sampaio, Farn Wang PDF

By Augusto Sampaio, Farn Wang

This publication constitutes the refereed complaints of the thirteenth foreign Colloquium on Theoretical facets of Computing, ICTAC 2016, held in Taipei, Taiwan, in October 2016.

The 23 revised complete papers offered including brief papers, invited papers and one summary of an invited paper have been rigorously reviewed and chosen from 60 submissions. The papers are prepared in topical sections on application verification; layout, synthesis and trying out; calculi; requisites; composition and transformation; automata; temporal logics; instrument and brief papers.

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Extra resources for Theoretical Aspects of Computing – ICTAC 2016: 13th International Colloquium, Taipei, Taiwan, ROC, October 24–31, 2016, Proceedings

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All labels are unique and prefixed by “A” if they belong to the first method, “B” for the second and so on. We use a compact Verification of Concurrent Programs on Weak Memory Models short memory[MEM SIZE] ; short memUse = 1; //next free c e l l short y = null ; short x = null ; ... inline p0(){ short v1 ; goto A00; A00: goto A01x; A01x: if : : goto A02xy; : : memory[ x ] = 1; goto A01; fi ; A02xy: if : : memory[ x ] = 1; goto A02y; : : memory[ y ] = 1; goto A02x; fi ; A01: goto A02y; A02y: memory[ y ] = 1; goto A02; A02x: memory[ x ] = 1; goto A02; A02: goto A03; A03: v1 = memory[ y ] ; goto A04; A04: goto AEnd; AEnd: skip ; } ...

Also, by the hypothesis (b), we know that H(Ω) is a convex set. Thus, H(Ω) is a closed convex set. By Lemma 3, we know that in the space Rm , there must exist a hyperplane aT · u = b, which can strictly separate 0 from H(Ω). That is to say, for any u ∈ H(Ω), aT · u = b. Furthermore, since 0 ∈ Rm is strictly separated from H(Ω) ⊆ Rm by the hyperplane aT · u = b, it follows that the hyperplane aT · u = 0 must be disjoint from H(Ω), which passes through the origin 0 and parallels to the hyperplane aT ·u = b.

Decidability of reachability in vector addition systems. In: 14th ACM Symposium on Theory of Computing, pp. 267–280 (1982) 7. : Properties of conflict-free and persistent Petri nets. JACM 25, 352–364 (1978) 8. : The general vector addition system reachability problem by presburger inductive invariants. In: LICS 2009, pp. 4–13. IEEE Computer Society (2009) Petri Nets and Semilinear Sets (Extended Abstract) 29 9. : Presburger vector addition systems. In: LICS 2013, pp. 23–32. IEEE Computer Society (2013) 10.

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