Sub-Riemannian Geometry and Optimal Transport Sub-Riemannian Geometry and Optimal Transport
SpringerBriefs in Mathematics

Sub-Riemannian Geometry and Optimal Transport

    • $59.99
    • $59.99

Publisher Description

The book provides an introduction to sub-Riemannian geometry and optimal transport and presents some of the recent progress in these two fields. The text is completely self-contained: the linear discussion, containing all the proofs of the stated results, leads the reader step by step from the notion of distribution at the very beginning to the existence of optimal transport maps for Lipschitz sub-Riemannian structure. The combination of geometry presented from an analytic point of view and of optimal transport, makes the book interesting for a very large community. This set of notes grew from a series of lectures given by the author during a CIMPA school in Beirut, Lebanon.

GENRE
Science & Nature
RELEASED
2014
April 3
LANGUAGE
EN
English
LENGTH
147
Pages
PUBLISHER
Springer International Publishing
SELLER
Springer Nature B.V.
SIZE
5.2
MB
Variational Analysis of Regular Mappings Variational Analysis of Regular Mappings
2017
Fixed Point Theorems and Applications Fixed Point Theorems and Applications
2019
Nonlinear Analysis Nonlinear Analysis
2014
Geometry and Analysis of Fractals Geometry and Analysis of Fractals
2014
Normally Hyperbolic Invariant Manifolds Normally Hyperbolic Invariant Manifolds
2013
Numerical Methods for Nonlinear Partial Differential Equations Numerical Methods for Nonlinear Partial Differential Equations
2015
Twisted Isospectrality, Homological Wideness, and Isometry Twisted Isospectrality, Homological Wideness, and Isometry
2023
Homogenisation of Laminated Metamaterials and the Inner Spectrum Homogenisation of Laminated Metamaterials and the Inner Spectrum
2025
Turnpike Phenomenon for Markov Decision Processes Turnpike Phenomenon for Markov Decision Processes
2025
Connection Matrices in Combinatorial Topological Dynamics Connection Matrices in Combinatorial Topological Dynamics
2025
Connected Sets in Global Bifurcation Theory Connected Sets in Global Bifurcation Theory
2025
Non-Kähler Complex Surfaces and Strongly Pseudoconcave Surfaces Non-Kähler Complex Surfaces and Strongly Pseudoconcave Surfaces
2025