By Doron Peled (auth.), Rajeev Alur, Doron A. Peled (eds.)
This publication constitutes the refereed lawsuits of the sixteenth overseas convention on computing device Aided Verification, CAV 2004, held in Boston, MA, united states, in July 2004.
The 32 revised complete learn papers and sixteen device papers have been rigorously reviewed and chosen from a hundred and forty four submissions. The papers hide all present concerns in computing device aided verification and version checking, starting from foundational and methodological matters to the assessment of significant instruments and systems.
Read Online or Download Computer Aided Verification: 16th International Conference, CAV 2004, Boston, MA, USA, July 13-17, 2004. Proceedings PDF
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Additional resources for Computer Aided Verification: 16th International Conference, CAV 2004, Boston, MA, USA, July 13-17, 2004. Proceedings
Springer-Verlag (1999) 160–171 40. : Lazy abstraction. In: Princ. of Prog. Lang. (2002) 58–70 41. : Boolean and Cartesian abstraction for model checking C programs. In: Tools and Algs. for the Construct. and Anal. of Syst. (2001) 268–283 42. : Counterexample-guided abstraction refinement. In: Int. Conf. on Computer Aided Verif. (2000) 154–169 43. : Model checking and abstraction. Trans. on Prog. Lang. and Syst. 16 (1994) 1512–1542 Deductive Verification of Pipelined Machines Using First-Order Quantification* Sandip Ray and Warren A.
3 describes several applications and extensions. Sect. 4 discusses related work. 2 The Use of Logic for Program Analysis Modeling and Abstracting the Heap with Logical Structures. In the staticanalysis framework defined in , concrete memory configurations – or stores – are modeled by logical structures. A logical structure is associated with a vocabu- Fig. 1. A possible store, consisting of a fourlary of predicate symbols (with given ar- node linked list pointed to by x and y. ities): is a finite set of predicate symbols, where denotes the set of predicate symbols of arity (and A logical structure supplies a predicate for each of the vocabulary’s predicate symbols.
We now describe the proof rules. Given models and the idea is to define binary predicates sim and commit with the following properties: 1. 2. 3. 4. Informally, sim relates the states of impl with the states of spec, and commit determines whether the “current step” is a stuttering step for spec. The above four conditions guarantee that for every (infinite) execution of impl, there exists a corresponding (infinite) execution of spec that has the same observations up to stuttering. To guarantee that stuttering is finite, we define a unary function rank with the following properties: 5.
Computer Aided Verification: 16th International Conference, CAV 2004, Boston, MA, USA, July 13-17, 2004. Proceedings by Doron Peled (auth.), Rajeev Alur, Doron A. Peled (eds.)