@TechReport{BeckertBruns12a, author = {Bernhard Beckert and Daniel Bruns}, title = {Dynamic Trace Logic: Definition and Proofs}, year = 2012, month = oct, institution = {Department of Informatics, Karlsruhe Institute of Technology}, number = {2012-10}, series = {Karlsruhe Reports in Informatics}, url = {https://publikationen.bibliothek.kit.edu/1000028184}, urn = {urn:nbn:de:swb:90-281845}, issn = {2190-4782}, license = {https://creativecommons.org/licenses/by-nc-nd/3.0/}, language = {english}, abstract = {Dynamic logic is an established instrument for program verification and for reasoning about the semantics of programs and programming languages. In this paper, we define an extension of dynamic logic, called Dynamic Trace Logic (DTL), which combines the expressiveness of program logics such as dynamic logic with that of temporal logic. And we present a sound and relatively complete sequent calculus for proving validity of DTL formulae. Due to its expressiveness, DTL can serve as a basis for functional verification of concurrent programs and for proving information-flow properties among other applications.}, note = {A revised version replacing an unsound rule is available at \url{https://formal.kastel.kit.edu/~bruns/papers/trace-tr.pdf}.} }
Dynamic Trace Logic: Definition and Proofs
Autor(en): | Bernhard Beckert und Daniel Bruns |
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Institution: | Department of Informatics, Karlsruhe Institute of Technology |
Reihe: | Karlsruhe Reports in Informatics |
Nummer: | 2012-10 |
Jahr: | 2012 |
URL: | https://publikationen.bibliothek.kit.edu/1000028184 |
Abstract
Dynamic logic is an established instrument for program verification and for reasoning about the semantics of programs and programming languages. In this paper, we define an extension of dynamic logic, called Dynamic Trace Logic (DTL), which combines the expressiveness of program logics such as dynamic logic with that of temporal logic. And we present a sound and relatively complete sequent calculus for proving validity of DTL formulae. Due to its expressiveness, DTL can serve as a basis for functional verification of concurrent programs and for proving information-flow properties among other applications.
Anmerkung
A revised version replacing an unsound rule is available at https://formal.kastel.kit.edu/~bruns/papers/trace-tr.pdf.