Articles in need of revision: Difference between revisions

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==List of Articles==
==List of Articles==
[[Monge Problem]] - http://34.106.105.83/wiki/Monge_Problem
[[Monge Problem]]


Kantorovich Problem - http://34.106.105.83/wiki/Kantorovich_Problem
[[Kantorovich Problem]]


OT in one dimension - http://34.106.105.83/wiki/Optimal_Transport_in_One_Dimension
[[Optimal Transport in One Dimension]]


Kantorovich Dual - http://34.106.105.83/wiki/Kantorovich_Dual_Problem_(for_general_costs) -> should be merged with article on d^2 and also add the situation for c = http://34.106.105.83/wiki/Kantorovich_Dual_Problem_(for_c(x,y)_%3D_d(x,y)%5E2_where_d_is_a_metric)
[[Kantorovich Dual Problem (for general costs)]]
* This article should be merged with article on the Kantorovich Dual Problem for c= d^2
* Add a discussion on the dual problem for c=d.


Discrete OT - http://34.106.105.83/wiki/Discrete_Optimal_Transport
[[Discrete Optimal Transport]]


Fenchel Moreau and Linear Programming - http://34.106.105.83/wiki/Fenchel-Rockafellar_and_Linear_Programming
[[Fenchel-Rockafellar and Linear Programming]]


Shallow NN as W2 gfs - http://34.106.105.83/wiki/Shallow_neural_networks_as_Wasserstein_gradient_flows
[[Shallow neural networks as Wasserstein gradient flows]]

Revision as of 02:53, 17 February 2022

Below, you can find a list of articles which would benefit from further revision. If you choose to write about one of these ideas, remove it from the list below and create a new link on the main page. Please email me your choice, and I will recommend some specific changes and additions that could be made.

Want to revise an article that's not listed here? Email me!

List of Articles

Monge Problem

Kantorovich Problem

Optimal Transport in One Dimension

Kantorovich Dual Problem (for general costs)

  • This article should be merged with article on the Kantorovich Dual Problem for c= d^2
  • Add a discussion on the dual problem for c=d.

Discrete Optimal Transport

Fenchel-Rockafellar and Linear Programming

Shallow neural networks as Wasserstein gradient flows