lu-factorization
Here are 42 public repositories matching this topic...
Numerical computation in native Haskell
-
Updated
Jan 16, 2026 - Haskell
使用OpenMP及MPI完成的几个并行程序设计小实验:矩阵相乘、矩阵LU分解、文档分类中的文档向量过程
-
Updated
Feb 21, 2021 - C
Fast computation of some matrices useful in statistics
-
Updated
Feb 27, 2026 - R
Linear Programming in Short
-
Updated
May 1, 2021 - Python
Solve for the adimensional Pi groups in a list of Unitful parameters, according to the Buckingham-Pi Theorem.
-
Updated
Mar 4, 2025 - Julia
A complete example of batched refactorization in cuSOLVER.
-
Updated
Dec 22, 2021 - C++
MATLAB implementations for the courses Analysis of Power Systems (EE 521) and Power System Stability and Control (EE 523) at Washington State University.
-
Updated
Nov 27, 2024 - HTML
AUT Multicore Programming Course Materials
-
Updated
Sep 15, 2021 - TeX
Matrix decomposition and multiplication on the Cerebras Wafer-Scale Engine (WSE) architecture
-
Updated
Apr 24, 2025 - Python
Hierarchical solvers is an approximate sparse direct solver, written entirely in Julia.
-
Updated
Aug 4, 2022 - Julia
Numerical Methods using Octave. Solving Linear equations, Systems of linear equations, etc.
-
Updated
Feb 2, 2024 - MATLAB
A numerical method is an approximate computer method for solving a mathematical problem which often has no analytical solution.
-
Updated
Jan 31, 2023 - C
Linear Algebra Step by Step by Kuldeep Singh. Solved step by step through LaTeX
-
Updated
Sep 13, 2023 - Jupyter Notebook
Extreme-scale matrices with specified ∞-norm condition number that do not require pivoting in LU factorization.
-
Updated
Aug 3, 2020 - C
matrix decomposition from scratch for matrix analysis and analysis course capstone of ucas
-
Updated
Dec 15, 2017 - Python
Repository for project report of numerical analysis course assignment in Faculty of Computer Science UI
-
Updated
May 14, 2019 - TeX
Fortran Package Manager library for LUSOL
-
Updated
Mar 18, 2025 - Fortran
This repository is focused in some mathematical modeling techniques, such as, such as Newton`s root method, Bolzano theorem and false-position algorithm.
-
Updated
Jul 26, 2021 - Scilab
-
Updated
May 18, 2020 - Python
Parallel implementation of LU factorisation using openMP using dolittle algorithm
-
Updated
Dec 7, 2017 - C++
Improve this page
Add a description, image, and links to the lu-factorization topic page so that developers can more easily learn about it.
Add this topic to your repo
To associate your repository with the lu-factorization topic, visit your repo's landing page and select "manage topics."