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Abstract: Convex polyhedra, commonly employed for the analysis and verification of both hardware and software, may be defined either by a finite set of linear inequality constraints or by finite sets of generating points and rays of the polyhedron. Although most implementations of the polyhedral operations assume that the polyhedra are topologically closed (i.e., all the constraints defining them are non-strict), several analyzers and verifiers need to compute on a domain of convex polyhedra that are not ... (Update)
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BibTeX entry: (Update)
R. Bagnara, P. M. Hill, and E. Za#anella. A new encoding and implementation of not necessarily closed convex polyhedra. In M. Leuschel, S. Gruner, and S. Lo Presti, editors, Proceedings of the 3rd Workshop on Automated Verification of Critical Systems, pages 161--176, Southampton, UK, 2003. Published as TR Number DSSE-TR2003 -2, University of Southampton. http://citeseer.ist.psu.edu/bagnara03new.html More
@misc{ bagnara03new,
author = "R. Bagnara and P. Hill and E. Za",
title = "A new encoding and implementation of not necessarily closed convex polyhedra",
text = "R. Bagnara, P. M. Hill, and E. Za#anella. A new encoding and implementation
of not necessarily closed convex polyhedra. In M. Leuschel, S. Gruner, and
S. Lo Presti, editors, Proceedings of the 3rd Workshop on Automated Verification
of Critical Systems, pages 161--176, Southampton, UK, 2003. Published as
TR Number DSSE-TR2003 -2, University of Southampton.",
year = "2003",
url = "citeseer.ist.psu.edu/bagnara03new.html" }
Citations (may not include all citations):
250
Automatic discovery of linear restraints among variables of ..
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Verification of linear hybrid systems by means of convex app..
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The double description method (context) - Motzkin, Rai et al. - 1953
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Verification of real-time systems using linear relation anal..
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Possibly not closed convex polyhedra and the Parma Polyhedra..
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Synthesis of linear ranking functions (context) - Colon, Sipma - 2001
17
The Parma Polyhedra Library User's Manual (context) - Bagnara, Hill et al. - 2002
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Polyhedral analysis for synchronous languages
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library available httpwww (context) - Polyhedra, edition et al. - 2002
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Documentation taken from source code (context) - Halbwachs, Kerbrat et al. - 1995
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