Tools and Algorithms for the Construction and Analysis of by Erika Ábrahám, Klaus Havelund (eds.)

By Erika Ábrahám, Klaus Havelund (eds.)

This booklet constitutes the complaints of the 20 th overseas convention on instruments and Algorithms for the development and research of structures, TACAS 2014, which happened in Grenoble, France, in April 2014, as a part of the eu Joint meetings on conception and perform of software program, ETAPS 2014. the complete of forty two papers incorporated during this quantity, inclusive of 26 examine papers, three case learn papers, 6 general device papers and seven instrument demonstrations papers, have been conscientiously reviewed and chosen from 161 submissions. furthermore the ebook includes one invited contribution. The papers are equipped in topical sections named: determination methods and their software in research; complexity and termination research; modeling and version checking discrete platforms; timed and hybrid structures; tracking, fault detection and id; pageant on software program verification; specifying and checking linear time homes; synthesis and studying; quantum and probabilistic platforms; in addition to software demonstrations and case studies.

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Additional info for Tools and Algorithms for the Construction and Analysis of Systems: 20th International Conference, TACAS 2014, Held as Part of the European Joint Conferences on Theory and Practice of Software, ETAPS 2014, Grenoble, France, April 5-13, 2014. Proceedings

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190, pp. 19–30. Springer, Heidelberg (1985) 27. : he anchored version of the temporal framework. , Rozenberg, G. ) Linear Time, Branching Time and Partial Order in Logics and Models for Concurrency. LNCS, vol. 354, pp. 201–284. Springer, Heidelberg (1989) 28. : The Temporal Logic of Reactive and Concurrent Systems: Specification. Springer (1992) 29. : The Temporal Logic of Reactive and Concurrent Systems: Safety. Springer (1995) 30. : The temporal semantics of concurrent programs. TCS 13, 45–60 (1981) 31.

We discuss decidability results for both cases, starting from the mono-sorted case. 1 The Mono-sorted Case Let T = (Σ, C) be a theory; the theory ARR1 (T ) of arrays over T is obtained from T by adding to it infinitely many (fresh) free unary function symbols. This means that the signature of ARR1 (T ) is obtained from Σ by adding to it unary function symbols (we use the letters a, a1 , a2 , . . for them) and that a structure M is a model of ARR1 (T ) iff (once the interpretations of the extra function symbols are disregarded) it is a structure belonging to the original class C.

Thus, the modular approach proposed in this Section to model arrays is not motivated just by generalization purposes, but can have practical impact. There exist two ways of introducing arrays in a declarative setting, the monosorted and the multi-sorted ways. The former is more expressive because (roughly speaking) it allows to consider indexes also as elements1 , but might be computationally more difficult to handle. We discuss decidability results for both cases, starting from the mono-sorted case.

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