30 new Numerical Tours in Julia - implementation -

Gabriel mentiond it on his Twitter feed:

More than 30 new Numerical Tours in Julia has just been released. It consists in all the most important Numerical Tours, and covers all the topics, from Wavelet image denoising to 3D mesh parameterization. Enjoy! 

This conversion has been funded by the ERC project SIGMA-Vision, and it has been performed by Ayman Chaouki and Quentin Moret, congratulation for this nice work! 

These are the Julia tours, that can be browsed as HTML pages, but can also be downloaded as iPython notebooks. Please read the installation page for more information about how to run these tours. 

Note that it is a work in progress to port all the Numerical Tours to Julia. Help is wellcome, please refer to the GitHub repository for how to proceed.
Basics

• Introduction to Image Processing

• Le traitement numérique des images

• Image Approximation with Fourier and Wavelets

Wavelets

• 2-D Daubechies Wavelets

• Volumetric wavelet Data Processing

Approximation, Coding and Compression

• Image Approximation with Orthogonal Bases

• Entropic Coding and Compression

Denoising

• Linear Image Denoising

• Wavelet Denoising

• Wavelet Block Thresholding

• Non Local Means

• Rank Filters for Image Processing

Inverse Problems

• Image Deconvolution using Variational Method

• Inpainting using Sparse Regularization

• Performance of Sparse Recovery Using L1 Minimization

Optimization

• Gradient Descent Methods

• Gradient Descent (by Laurent Condat)

• Forward-Backward Splitting (by Laurent Condat)

• Forward-Backward method on the dual problem (by Laurent Condat)

• Douglas Rachford Proximal Splitting (by Laurent Condat)

• Chambolle-Pock Primal-Dual Splitting Algorithm

Shapes

• Edge Detection

• Active Contours using Parameteric Curves

• Active Contours using Level Sets

• Manifold Learning with Isomap

Audio Processing

• Source Separation with Sparsity

Computer Graphics

• Gaussian Models for Texture Synthesis

• Fluid Dynamics

Mesh Parameterization and Deformation

• Mesh Parameterization

• Mesh Denoising

Geodesic Processing

• Dijkstra and Fast Marching Algorithms

Optimal Transport

• Optimal Transport with Linear Programming

• Entropic Regularization of Optimal Transport

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