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1
Intro
2
Merge problem
3
Solution
4
Definition
5
Super differential
6
Theorem
7
Proof
8
Isoperimetric problem
9
Parametric problem
10
Probability measure
11
Eigenvalue
12
Equality everywhere
13
Map
14
Constant speed
15
Variation
Description:
Delve into the advanced mathematical concepts of optimal transportation and Monge Ampère type equations in this comprehensive lecture by G. De Philippis from Scuola Normale Superiore di Pisa, Italy. Explore key topics including the Merge problem, super differential, isoperimetric problem, parametric problem, probability measure, and eigenvalue concepts. Gain insights into the solution, definition, and proof of related theorems. Examine the intricacies of equality everywhere, constant speed maps, and variation in the context of these complex mathematical theories. This in-depth presentation is part of the School and Workshop on "Geometric Measure Theory and Optimal Transport" series, offering a rigorous exploration of cutting-edge mathematical principles.

Introduction to Optimal Transportation and Monge Ampère Type Equations - Lecture 2

ICTP Mathematics
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