How to Install and Uninstall normaliz Package on openSUSE Leap
Last updated: November 25,2024
1. Install "normaliz" package
Please follow the guidance below to install normaliz on openSUSE Leap
$
sudo zypper refresh
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$
sudo zypper install
normaliz
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2. Uninstall "normaliz" package
Please follow the guidance below to uninstall normaliz on openSUSE Leap:
$
sudo zypper remove
normaliz
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3. Information about the normaliz package on openSUSE Leap
Information for package normaliz:
---------------------------------
Repository : Main Repository
Name : normaliz
Version : 3.9.4-bp155.1.7
Arch : x86_64
Vendor : openSUSE
Installed Size : 1.3 MiB
Installed : No
Status : not installed
Source package : normaliz-3.9.4-bp155.1.7.src
Upstream URL : https://www.normaliz.uni-osnabrueck.de/
Summary : Tools for computations in affine monoids and rational cones
Description :
Normaliz is a tool for computations in affine monoids, vector configurations,
lattice polytopes, and rational cones. It supports,
* 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 and (unbounded) polyhedra
* Hilbert (or Ehrhart) series and (quasi) polynomials under
Z-gradings (for example, for rational polytopes)
* generalized (or weighted) Ehrhart series and Lebesgue integrals of
polynomials over rational polytopes via NmzIntegrate
---------------------------------
Repository : Main Repository
Name : normaliz
Version : 3.9.4-bp155.1.7
Arch : x86_64
Vendor : openSUSE
Installed Size : 1.3 MiB
Installed : No
Status : not installed
Source package : normaliz-3.9.4-bp155.1.7.src
Upstream URL : https://www.normaliz.uni-osnabrueck.de/
Summary : Tools for computations in affine monoids and rational cones
Description :
Normaliz is a tool for computations in affine monoids, vector configurations,
lattice polytopes, and rational cones. It supports,
* 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 and (unbounded) polyhedra
* Hilbert (or Ehrhart) series and (quasi) polynomials under
Z-gradings (for example, for rational polytopes)
* generalized (or weighted) Ehrhart series and Lebesgue integrals of
polynomials over rational polytopes via NmzIntegrate