Pages that link to "Item:Q2275765"

The following pages link to Pseudo-Riemann geometry calibrates optimal transportation (Q2275765):

Displaying 23 items.

• A glimpse into the differential topology and geometry of optimal transport (Q379832) (← links)
• Hölder continuity and injectivity of optimal maps (Q394009) (← links)
• A McLean theorem for the moduli space of Lie solutions to mass transport equations (Q645481) (← links)
• Cohomology of \(\mathbf D\)-complex manifolds (Q714447) (← links)
• The Ricci tensor of almost Parahermitian manifolds (Q1647722) (← links)
• Polar factorization of conformal and projective maps of the sphere in the sense of optimal mass transport (Q1650045) (← links)
• Aubry-Mather theory for Lorentzian manifolds (Q2003722) (← links)
• Recent developments on the MTW tensor (Q2117892) (← links)
• When optimal transport meets information geometry (Q2154654) (← links)
• Pseudo-Riemannian geometry encodes information geometry in optimal transport (Q2154658) (← links)
• The Kähler geometry of certain optimal transport problems (Q2194410) (← links)
• Exponential convergence of parabolic optimal transport on bounded domains (Q2657025) (← links)
• A note on optimal transport and Monge-Ampère geometry (Q2693326) (← links)
• Minimal surface systems, maximal surface systems and special Lagrangian equations (Q2846983) (← links)
• Split Special Lagrangian Geometry (Q2905633) (← links)
• Optimal transportation, topology and uniqueness (Q3143719) (← links)
• Differential Geometric Heuristics for Riemannian Optimal Mass Transportation (Q3401690) (← links)
• Calibrated geodesic foliations of hyperbolic space (Q3450194) (← links)
• Calibrations associated to Monge-Ampère equations (Q3581125) (← links)
• A geometric Laplace method (Q6189023) (← links)
• Monge-Ampère geometry and vortices (Q6499134) (← links)
• A split special Lagrangian calibration associated with frame vorticity (Q6566005) (← links)
• A geometric approach to apriori estimates for optimal transport maps (Q6651841) (← links)