Recent developments on the MTW tensor
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Publication:2117892
DOI10.1007/978-3-030-80209-7_56zbMath1492.49043OpenAlexW3178005690MaRDI QIDQ2117892
Publication date: 22 March 2022
Full work available at URL: https://doi.org/10.1007/978-3-030-80209-7_56
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Cites Work
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- On the local geometry of maps with c-convex potentials
- On the regularity of solutions of optimal transportation problems
- Weak formulation of the MTW condition and convexity properties of potentials
- Continuity, curvature, and the general covariance of optimal transportation
- Stability of a 4th-order curvature condition arising in optimal transport theory
- On the optimal mapping of distributions
- Deformation of Kähler metrics to Kähler-Einstein metrics on compact Kähler manifolds
- Classical solvability in dimension two of the second boundary-value problem associated with the Monge-Ampère operator
- Ricci flow and the uniformization on complete noncompact Kähler manifolds
- The geometry of optimal transportation
- Three-manifolds with positive Ricci curvature
- The Kähler geometry of certain optimal transport problems
- Pseudo-Riemann geometry calibrates optimal transportation
- Partial regularity for optimal transport maps
- Long-time existence of a geometric flow on closed Hessian manifolds
- Regularity of potential functions of the optimal transportation problem
- Invariant metrics and Laplacians on Siegel-Jacobi space
- Prohibiting isolated singularities in optimal transport
- Nearly Round Spheres Look Convex
- The Monge–Ampère equation and its link to optimal transportation
- A parabolic flow toward solutions of the optimal transportation problem on domains with boundary
- ℒ-optimal transportation for Ricci flow
- Ricci flow, entropy and optimal transportation
- On the second boundary value problem for Monge-Ampère type equations and optimal transportation
- The Regularity of Mappings with a Convex Potential
- On the second boundary value problem for equations of Monge-Ampère type.
- Divergence Function, Duality, and Convex Analysis
- Optimal Transport
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