By S. Mauw, G. J. Veltink
Smooth computing device networks now circle the realm, however the transmission of data between them is dependent upon the various diversified protocols that outline the habit of the sender and receiver. it really is transparent as a result, that the actual description of those protocols is critical if harmonious communique is to be maintained. during this booklet the authors use the formal specification language PSF to supply an unambiguous description of a number of verbal exchange protocols of various degrees of complexity, starting from the alternating bit protocol to the token ring protocol. newbies, in addition to execs within the box of verbal exchange protocols, will reap the benefits of either the tools of specification defined, and the protocols mentioned during this booklet.
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Extra resources for Algebraic specification of communication protocols
The function starts at line 2 by computing 28 A. Erez and A. Nadel 1. Connectivity variables (a) Boolean a e : a e is 1 iﬀ e ∈ E is active. (b) Boolean a v : a v is 1 iﬀ v ∈ V is active. 2. Cost variables (a) BV c v : the cost of the path from s to v (b) Boolean dir e : the direction of e ∈ E 3. Connectivity constraints (a) a e implies a v and a u , where e = (v, u) (b) Each vertex v has exactly n active neighbor edges, where: i. n=0 if the vertex is inactive ii. n=1 if v is the source or the target iii.
Conclusion. We describe a procedure and a tool Poling that automatically checks the linearizability of ﬁne-grained concurrent data structures. Poling abstracts concurrent data structure into sets of locations following  and considers linearizability veriﬁcation as a property checking technique, which are eﬃciently solved with an SMT solver. Poling extends prior art by incorporating important concurrent programming patterns: algorithms using helping, and algorithms that can be proved using the hindsight lemma .
A. ) CAV 2012. LNCS, vol. 7358, pp. 243–259. Springer, Heidelberg (2012) 19. : System programming: coping with parallelism. In: Technique report RJ 5118, IBM Almaden Research Center (1986) 20. : Logical relations for fine-grained concurrency. In: POPL (2013) 21. : Modular fine-grained concurrency verification. D. thesis, University of Cambridge (2008) 22. : Automatically proving linearizability. , Jackson, P. ) CAV 2010. LNCS, vol. 6174, pp. 450–464. Springer, Heidelberg (2010) 23. : RGSep action inference.
Algebraic specification of communication protocols by S. Mauw, G. J. Veltink