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Optimal Transport for Applied Mathematicians

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Cover of 'Optimal Transport for Applied Mathematicians'

Table of Contents

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    Book Overview
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    Chapter 1 Primal and dual problems
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    Chapter 2 One-dimensional issues
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    Chapter 3 L 1 and L ∞ theory
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    Chapter 4 Minimal flows, divergence constraints, and transport density
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    Chapter 5 Wasserstein distances and curves in the Wasserstein spaces
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    Chapter 6 Benamou-Brenier and other continuous numerical methods
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    Chapter 7 Functionals on the space of probabilities
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    Chapter 8 Gradient flows
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