Calculus on manifolds | classical theorems | foundations in mathematical analysis | BSD License® | MIT License@ | UC Berkeley Math 130 | Watters Software Distributions®
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Updated
Nov 26, 2018 - HTML
Calculus on manifolds | classical theorems | foundations in mathematical analysis | BSD License® | MIT License@ | UC Berkeley Math 130 | Watters Software Distributions®
This packaged is an implementation of our paper "Robust Denoising of Piece-Wise Smooth Manifolds", ICASSP 2018 The algorithm creates an affinity graph and perform denoising on a set of N input points in R^n. Given an input set of points in any arbitrary dimension, an affinity graph is first created based on Tensor Voting, Local PCA or Euclidean …
This repository contains the python implementation of the paper titled "Discrete Differential-Geometry Operators for Triangulated 2-Manifolds" by Meyer et. al. VisMath 2002 http://multires.caltech.edu/pubs/diffGeoOps.pdf
Notes for Differential Geometry of Manifolds
Development version of phaseR, an R package for phase plane analysis of one- and two-dimensional autonomous ODE systems
This is a Pytorch implementation of [normalizing flows on tori and spheres, ICML 2020]
Materiales del Curso Aprendizaje Geométrico Profundo, Posgrado Matemáticas UNAM 2023-1
Solutions and clarifications for Tensor Calculus by J.L. Synge and A. Schild (Dover Publication)
Personal answers to the exercises and problem in the book "Introduction to topological manifolds" by John M. Lee
Computing homology groups of simplicial complexes
Python implementation of the paper "Discrete Differential-Geometry Operators for Triangulated 2-Manifolds" by Meyer et. al. VisMath 2002
Riemmanian Manifold representation library with automatic first order differentiation
Riemannian Optimization Using JAX
Supplementary code for the paper "Stationary Kernels and Gaussian Processes on Lie Groups and their Homogeneous Spaces"
A package to describe amortized (conditional) normalizing-flow PDFs defined jointly on tensor products of manifolds with coverage control. The connection between different manifolds is fixed via an autoregressive structure.
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