The Total Variation Wasserstein Problem - A New Derivation of the Euler-Lagrange Equations

Offered By: Conference GSI via YouTube

Course Description

Overview

Save Big on Coursera Plus. 7,000+ courses at $160 off. Limited Time Only!

Explore a novel approach to deriving the Euler-Lagrange equations for the Total Variation Wasserstein problem in this 22-minute conference talk from GSI. Delve into the mathematical intricacies of this optimization problem, gaining insights into its formulation and solution methods. Enhance your understanding of variational calculus and its applications in optimal transport theory.

Syllabus

The Total Variation Wasserstein problem a new derivation of the Euler Lagrange equations

Taught by

Conference GSI

Related Courses

Optimal Transport and PDE - Gradient Flows in the Wasserstein Metric
Simons Institute via YouTube Crash Course on Optimal Transport
Simons Institute via YouTube Learning From Ranks, Learning to Rank - Jean-Philippe Vert, Google Brain
Alan Turing Institute via YouTube Optimal Transport for Machine Learning - Gabriel Peyre, Ecole Normale Superieure
Alan Turing Institute via YouTube Regularization for Optimal Transport and Dynamic Time Warping Distances - Marco Cuturi
Alan Turing Institute via YouTube