ns3

discrete-event network simulator for Internet systems

ns-3 is a discrete-event network simulator for Internet systems, targeted primarily for research and educational use. ns-3 is free software, licensed under the GNU GPLv2 license, and is publicly available for research, development, and use. ns-3 is intended as an eventual replacement for the popular ns-2 simulator. The project acronym “nsnam” derives historically from the concatenation of ns (network simulator) and NAM (network animator).

python3-sep

Python library for source extraction and photometry

SEP makes the core algorithms of Source Extractor available as a library of stand-alone functions and classes. These operate directly on in-memory arrays (no FITS files or configuration files). The code is derived from the Source Extractor code base (written in C) and aims to produce results compatible with Source Extractor whenever possible.

lua-dbi-sqlite3

DBI library for the Lua language, sqlite3 backend

Lua DBI is a database interface library for Lua. It is designed to provide a RDBMS agnostic API for handling database operations. LuaDBI also provides support for prepared statement handles, placeholders and bind parameters for all database operations.

amd64-microcode

Platform firmware and microcode for AMD CPUs and SoCs

This package contains microcode patches for AMD AMD64 processors. AMD releases microcode patches to correct processor behavior as documented in the respective processor revision guides.

python3-petsc4py-64-complex3.21

Python 3 bindings for 64-bit PETSc 3.21 libraries (complex numbers)

PETSc is a suite of data structures and routines for the scalable (parallel) solution of scientific applications modeled by partial differential equations. It employs the MPI standard for all message-passing communication.

libmsolve0

computer algebra algorithms for solving polynomial systems (shared library)

msolve is an open source C library implementing computer algebra algorithms for solving polynomial systems (with rational coefficients or coefficients in a prime field).