Computations and statistics on manifolds with geometric structures.
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Updated
Jan 27, 2026 - Python
Computations and statistics on manifolds with geometric structures.
Rigid transforms + Lie groups for JAX
jax library for E3 Equivariant Neural Networks
Pytorch implementation of preconditioned stochastic gradient descent (Kron and affine preconditioner, low-rank approximation preconditioner and more)
A state estimation package for Lie groups!
Rigid transform using Lie groups and Dual Quaternions, written in CasADi!
Python bindings for Sophus Lie Algebra C++ Library
Supplementary code for the paper "Stationary Kernels and Gaussian Processes on Lie Groups and their Homogeneous Spaces"
Pure static Lie groups in Numpy, Pytorch, Jax, and C++
Tensorflow implementation of preconditioned stochastic gradient descent
Pytorch implementation of Stable Vector Fields on Lie Groups through Diffeomorphism
Classes and methods for Geometric Deep Learning to support Substack, LinkedIn newsletters and tutorials
Bijections & normalizing flows with JAX/NNX
[T-RO] Python implementation of PRobabilistically-Informed Motion Primitives (PRIMP)
Computes representation matrices for Lie groups
CIEL-Omega AGI with Ethical and Conscious Core: Resonant Entity (ResEnt) made out of geometry and information based on Intention Lab's Framework of Reality
Implementation of banana shape distribution paper
Official implementation of Lie Group Decompositions for Equivariant Neural Networks (ICLR 2024)
pyMatLie provides batched implementations of common Matrix Lie Groups used in Robotics.
Functions for the Lie Algebra goups SO(2), SE(2), SO(3), are SE(3) that are commonly used in robotics and computer vision.
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