Explore the third lecture in a series on Optimal Transportation, Monge-Ampère equations, and Riemannian Ricci bounds, delivered by L. Ambrosio from Scuola Normale Superiore di Pisa, Italy. This 100-minute talk, part of the School and Workshop on "Geometric Measure Theory and Optimal Transport," delves into advanced mathematical concepts at the intersection of geometry, measure theory, and optimal transport. Gain insights into the latest developments in these fields and their applications in mathematical analysis and differential geometry.
Optimal Transportation, Monge-Ampère Equations and Riemannian Ricci Bounds - Lecture 3
Overview
Syllabus
Optimal Transportation, Monge-Ampère equations and Riemannian Ricci bounds - 3
Taught by
ICTP Mathematics
Related Courses
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Optimal Transportation, Monge-Ampère Equations and Riemannian Ricci Bounds - Lecture 1
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Introduction to Optimal Transportation and Monge Ampère Type Equations - Lecture 2
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Convergent Semi-Lagrangian Methods for the Monge-Ampère Equation on Unstructured Grids
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From the Monge Transportation Problem to Einstein's Gravitation Through Euler's Hydrodynamics
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Timelike Ricci Bounds and Einstein's Theory of Gravity in Non-Smooth Settings
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Introduction to the Riemannian Curvature Dimension Condition - Lecture 3
