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Parma Polyhedra Library

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Parma Polyhedra Library

http://www.cs.unipr.it/ppl/
The Parma Polyhedra Library (PPL) is a modern and reasonably complete library providing numerical abstractions especially targeted at applications in the field of analysis and verification of complex systems. The PPL can handle all the convex polyhedra that can be defined as the intersection of a finite number of (open or closed) hyperspaces, each described by an equality or inequality (strict or non-strict) with rational coefficients. The PPL also handles restricted classes of polyhedra that offer interesting complexity/precision tradeoffs. The library also supports finite powersets of (any kind of) polyhedra and linear programming problems solved with an exact-arithmetic version of the simplex algorithm. The Parma Polyhedra Library is user friendly (you write x + 2 * y + 5 * z <= 7 when you mean it), fully dynamic (available virtual memory is the only limitation to the dimension of anything), portable, exception-safe, rather efficient, thoroughly documented, and free software. It comes with complete interfaces for C++, C, Java, Objective CAML and Prolog.

Documentation

User guide in Postscript, PDF, HTML from http://www.cs.unipr.it/ppl/Documentation/; Developer reference in Postscript, PDF, HTML from http://www.cs.unipr.it/ppl/Documentation/.


Download

Download External-link-icon.png version 0.9.0 (beta)
released on 12 March 2006

Categories


Licensing

License Verified by Verified on Notes
GPLv2 Janet Casey 2452231.518 November 2001


Leaders and contributors

Contact(s)Role
Robert BagnaraMaintainer
Parma TeamContributor

Resources and communication

Audience Resource type URI
Developer VCS Repository Webview http://www.cs.unipr.it/cgi-bin/cvsweb.cgi/?cvsroot=ppl
Help E-mail mailto:ppl-announce@cs.unipr.it
Bug Tracking,Developer,Support E-mail mailto:ppl-devel@cs.unipr.it


Software prerequisites

Kind Description
Required to use Gmp 4.1.3
Required to build gcc 3.x


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This entry (in part or in whole) was last reviewed on 6 March 2008.



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This page was last modified on 12 April 2011, at 12:23.

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