Pages that link to "Item:Q1738997"
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The following pages link to Geometric properties of cones with applications on the Hellinger-Kantorovich space, and a new distance on the space of probability measures (Q1738997):
Displaying 16 items.
- A new transportation distance with bulk/interface interactions and flux penalization (Q829425) (← links)
- The Schrödinger problem on the non-commutative Fisher-Rao space (Q2225895) (← links)
- Gradient flows and evolution variational inequalities in metric spaces. I: structural properties (Q2281173) (← links)
- Convex Sobolev inequalities related to unbalanced optimal transport (Q2286691) (← links)
- Optimal transport in competition with reaction: the Hellinger-Kantorovich distance and geodesic curves (Q2817447) (← links)
- Barycenters for the Hellinger--Kantorovich Distance Over $\mathbb{R}^d$ (Q3387578) (← links)
- The Linearized Hellinger--Kantorovich Distance (Q5024381) (← links)
- On Optimal Transport of Matrix-Valued Measures (Q5119986) (← links)
- Spherical Hellinger--Kantorovich Gradient Flows (Q5231302) (← links)
- Birth–death dynamics for sampling: global convergence, approximations and their asymptotics (Q6050829) (← links)
- Hellinger–Kantorovich barycenter between Dirac measures (Q6102337) (← links)
- Fine properties of geodesics and geodesic \(\lambda\)-convexity for the Hellinger-Kantorovich distance (Q6181298) (← links)
- A machine learning framework for geodesics under spherical Wasserstein-Fisher-Rao metric and its application for weighted sample generation (Q6184267) (← links)
- Linearized optimal transport on manifolds (Q6571040) (← links)
- A relaxation viewpoint to unbalanced optimal transport: duality, optimality and Monge formulation (Q6573741) (← links)
- Applications of optimal transportation. Abstracts from the workshop held February 4--9, 2024 (Q6613410) (← links)