There are 5 repositories under lie-groups topic.
⟨Grassmann-Clifford-Hodge⟩ multilinear differential geometric algebra
Pytorch implementation of diffusion models on Lie Groups for 6D grasp pose generation https://sites.google.com/view/se3dif/home
A state estimation package for Lie groups!
motion planning algorithms with demos for various state-spaces
Pytorch implementation of preconditioned stochastic gradient descent (affine group preconditioner, low-rank approximation preconditioner and more)
Header-only C++ library containing controllers designed for Lie Groups.
Control and estimation on Lie groups
Supplementary code for the paper "Stationary Kernels and Gaussian Processes on Lie Groups and their Homogeneous Spaces"
Custom navigation stack for Turtlebot3. Includes Fast SLAM, EKF SLAM, several path planners, and a model predictive path integral controller.
Turtlebot3 with EKF SLAM and Inverse Kinematics from Scratch
Kalman filter using C++ and Manif
Implementation-focused introduction to Lie groups for roboticists
Pure static Lie groups in Numpy, Jax, and C++
Lie groups and algebra with some quaternions
A Mathematica Tracing Package Using FORM
[ICRA 2021] DILIGENT-KIO IEEE Xplore: https://ieeexplore.ieee.org/abstract/document/9561248 arXiv: https://arxiv.org/abs/2105.14914
Screw Theory Toolbox for Robotics - “ST24R" - v3.10
Implementation of feature-based EKF SLAM with unsupervised learning in C++ from scratch
Pytorch implementation of Stable Vector Fields on Lie Groups through Diffeomorphism
Some functions to work with Lie groups SO(3) and SE(3). State Estimation for Robotics
Header-only C++ libraries containing controllers designed for Lie Groups.
Understanding the paper "Principles of Riemannian Geometry in Neural Networks" by Michael Hauser and Asok Ray
In this repo you can find implementation for Cubic and Quadratic B-splines trajectory generation given poses in R(3) along with B-spline trajectory T(t) generation, of any degree (n) given increments of poses in R(3) and also SO(3) and SE(3) Lie groups.
⟨Leibniz-Grassmann-Clifford⟩ multilinear differential geometric algebra
A numerical library for working with Lie Groups and Algebras.