krylov-methods
Here are 21 public repositories matching this topic...
Sort:Most stars
Numerical linear algebra software package
- Updated
Dec 17, 2025 - C++
LinearSolve.jl: High-Performance Unified Interface for Linear Solvers in Julia. Easily switch between factorization and Krylov methods, add preconditioners, and all in one interface.
- Updated
Dec 17, 2025 - Julia
Fast and differentiable implementations of matrix exponentials, Krylov exponential matrix-vector multiplications ("expmv"), KIOPS, ExpoKit functions, and more. All your exponential needs in SciML form.
- Updated
Dec 16, 2025 - Julia
Propagators for Quantum Dynamics and Optimal Control
- Updated
Dec 15, 2025 - Julia
A very high order FVM framework
- Updated
Apr 14, 2024 - C++
PyGinkgo is a Python binding for the Ginkgo framework, providing access to Ginkgo's powerful linear algebra capabilities from Python.
- Updated
Nov 17, 2025 - Python
Research library for compile time optimization
- Updated
Dec 16, 2018 - C++
Julia package for periodic Schur decompositions of matrix products
- Updated
Aug 12, 2025 - Julia
Intro algorithms to iterative Krylov methods for solving large sparse systems
- Updated
Feb 16, 2022 - MATLAB
Fortran/Python linear algebra utilities
- Updated
Oct 31, 2018 - Fortran
In this project I implement a CUDA Lanczos method to approximate the matrix exponential. The matrix exponential is an important centrality measure for large, sparse graphs.
- Updated
Sep 16, 2021 - Cuda
Fitting STAR models using MCMC methods and Krylov subspace methods
- Updated
May 22, 2018 - C++
- Updated
Mar 18, 2019
Reference implementations of SBCGrQ and other Block Conjugate-Gradient iterative Krylov solvers in C++/Eigen
- Updated
Sep 24, 2018 - C++
The user friendly randomized numerical linear algebra package
- Updated
Jul 3, 2024 - Python
- Updated
Mar 7, 2017 - C++
Assignments for CMA course from the BSU
- Updated
Aug 7, 2022 - Python
modification of GMRES adapted from JuliaLinearAlgebra/IterativeSolvers.jl
- Updated
Aug 2, 2022 - Julia
MATLAB package for F(A)*b with F a Laplace transform or complete Bernstein function
- Updated
Nov 16, 2023 - MATLAB
Improve this page
Add a description, image, and links to thekrylov-methods topic page so that developers can more easily learn about it.
Add this topic to your repo
To associate your repository with thekrylov-methods topic, visit your repo's landing page and select "manage topics."