Optimal mass transport and symmetric representations of their cost functions
From MaRDI portal
Publication:475320
DOI10.1007/s11579-014-0126-0zbMath1311.49114OpenAlexW2052626554MaRDI QIDQ475320
Abbas Moameni, Nassif Ghoussoub
Publication date: 26 November 2014
Published in: Mathematics and Financial Economics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11579-014-0126-0
Applications of optimal control and differential games (49N90) Variational problems in a geometric measure-theoretic setting (49Q20) Matching models (91B68)
Cites Work
- Variational representations for \(N\)-cyclically monotone vector fields
- Symmetric Monge-Kantorovich problems and polar decompositions of vector fields
- When is multidimensional screening a convex program?
- Existence, uniqueness and efficiency of equilibrium in hedonic markets with multidimensional types
- Hedonic price equilibria, stable matching, and optimal transport: Equivalence, topology, and uniqueness
- Optimal and better transport plans
- Abstract cyclical monotonicity and Monge solutions for the general Monge-Kantorovich problem
- Mass transportation problems. Vol. 1: Theory. Vol. 2: Applications
- Equality between Monge and Kantorovich multimarginal problems with Coulomb cost
- A general duality theorem for the Monge–Kantorovich transport problem
- Duality for Borel measurable cost functions
- An optimal matching problem
- A representation of arbitrary maximal monotone operators via subgradients of skew-symmetric saddle functions
- Polar factorization and monotone rearrangement of vector‐valued functions
- A Self‐Dual Polar Factorization for Vector Fields
- Convex Analysis
- Optimal Transport
- A general existence result for the principal-agent problem with adverse selection
- Polar factorization of maps on Riemannian manifolds
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Optimal mass transport and symmetric representations of their cost functions
