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BOZGA, M.; IOSIF, R.; KONEČNÝ, F.
Original Title
Fast Acceleration of Ultimately Periodic Relations
English Title
Type
Paper in proceedings outside WoS and Scopus
Original Abstract
Computing transitive closures of integer relations is the key to finding precise invariants of integer programs. In this paper, we describe an efficient algorithm for computing the transitive closures of difference bounds, octagonal and finite monoid affine relations. On the theoretical side, this framework provides a common solution to the acceleration problem, for all these three classes of relations. In practice, according to our experiments, the new method performs up to four orders of magnitude better than the previous ones, making it a promising approach for the verification of integer programs.
English abstract
Keywords
acceleration, counter systems, difference bounds relations, octagonal relations, finite monoid affine relations
Key words in English
Authors
RIV year
2012
Released
09.07.2010
Publisher
Springer Verlag
Location
Berlin
ISBN
978-3-642-14294-9
Book
Computer Aided Verification
Edition
Lecture Notes in Computer Science
Volume
6174
Pages from
227
Pages to
242
Pages count
15
URL
https://www.fit.vut.cz/research/publication/9278/
BibTex
@inproceedings{BUT34831, author="Marius {Bozga} and Iosif {Radu} and Filip {Konečný}", title="Fast Acceleration of Ultimately Periodic Relations", booktitle="Computer Aided Verification", year="2010", series="Lecture Notes in Computer Science", volume="6174", pages="227--242", publisher="Springer Verlag", address="Berlin", isbn="978-3-642-14294-9", url="https://www.fit.vut.cz/research/publication/9278/" }