normaliz uni-osnabrueck.de

Normaliz - Normaliz

is an open source tool for computations in affine monoids, vector configurations, lattice polytopes, and rational cones. Computation goals convex hulls and dual cones conversion from generators to constraints and vice versa triangulations, disjoint decompositions and Stanley decompositions Hilbert basis of rational, not necessarily pointed cones normalization of affine monoids lattice points of rational polytopes . Read more.
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LINKS TO DOMAIN

polymake wiki start

Polymake is open source software for research in polyhedral geometry. It deals with polytopes, polyhedra and fans as well as simplicial complexes, matroids, graphs, tropical hypersurfaces, and other objects. Supported platforms include various flavors of Linux, FreeBSD and Mac OS. On this site you can find the growing collection of documentation. Related to polymake, as well as extra material supplied by the user community. To communicate with the polymake team.

symbolicdata

A Guide through the SD Infrastructure. Towards a Computer Algebra Social Network. On the SymbolicData Mailing List. To help us to improve our presentation.

GAP - Groups, Algorithms, Programming List of package repositories

Packages for the GAP computer algebra system. The GAP organization at GitHub. The GAP packages organization at GitHub. The GAP organization at BitBucket. If you are aware of any GAP package repositories not listed below, please let us know so that we can add them. GAP packages hosted in the gap-packages organization on GitHub. A new approach to proving hyperbolicity.

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NORMALIZ.UNI-OSNABRUECK.DE SERVER

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Normaliz - Normaliz

DESCRIPTION

is an open source tool for computations in affine monoids, vector configurations, lattice polytopes, and rational cones. Computation goals convex hulls and dual cones conversion from generators to constraints and vice versa triangulations, disjoint decompositions and Stanley decompositions Hilbert basis of rational, not necessarily pointed cones normalization of affine monoids lattice points of rational polytopes . Read more.

PARSED CONTENT

The domain normaliz.uni-osnabrueck.de had the following in the homepage, "Is an open source tool for computations in affine monoids, vector configurations, lattice polytopes, and rational cones." We observed that the website stated " Convex hulls and dual cones." It also stated " Conversion from generators to constraints and vice versa. Triangulations, disjoint decompositions and Stanley decompositions. Hilbert basis of rational, not necessarily pointed cones. Lattice points of rational polytopes and unbounded polyhedra."

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