libmath-matrixreal-perl 2.13-2 source package in Ubuntu
Changelog
libmath-matrixreal-perl (2.13-2) unstable; urgency=medium * Team upload. * Source-only no-change re-upload. -- gregor herrmann <email address hidden> Sat, 13 Jun 2020 03:49:55 +0200
Upload details
- Uploaded by:
- Debian Perl Group
- Uploaded to:
- Sid
- Original maintainer:
- Debian Perl Group
- Architectures:
- all
- Section:
- misc
- Urgency:
- Medium Urgency
Downloads
File | Size | SHA-256 Checksum |
---|---|---|
libmath-matrixreal-perl_2.13-2.dsc | 2.4 KiB | ecfefa41b9b55b962687fdfec7296ebd189de4251f72069cf358e5f19c88e289 |
libmath-matrixreal-perl_2.13.orig.tar.gz | 147.9 KiB | 4f9fa1a46dd34d2225de461d9a4ed86932cdd821c121fa501a15a6d4302fb4b2 |
libmath-matrixreal-perl_2.13-2.debian.tar.xz | 3.2 KiB | c53b6c5ece8bcc99769e8fbcc4128f2e739d3d05666a296e8daa4e5e03db27e4 |
Available diffs
- diff from 2.13-1 to 2.13-2 (505 bytes)
No changes file available.
Binary packages built by this source
- libmath-matrixreal-perl: module to manipulate NxN matrices of real numbers
Math::MatrixReal implements the data type "matrix of reals" (and consequently
also "vector of reals") which can be used almost like any other basic Perl
type thanks to operator overloading.
.
It features many important operations and methods: matrix norm, matrix
transposition, matrix inverse, determinant of a matrix, order and numerical
condition of a matrix, scalar product of vectors, vector product of vectors,
vector length, projection of row and column vectors, a comfortable way for
reading in a matrix from a file, the keyboard or your code, and many more.
.
It allows one to solve linear equation systems using an efficient algorithm
known as "L-R-decomposition" and several approximative (iterative) methods.
.
It features an implementation of Kleene's algorithm to compute the minimal
costs for all paths in a graph with weighted edges (the "weights" being the
costs associated with each edge).
.
Finally, it allows one to solve the eigensystem of a real symmetric matrix,
using Householder transformation and QL decomposition.