Research map / Learning theory and algorithms / Optimal transport
Variational Wasserstein Model on Riemannian Manifolds for Image Segmentation
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Proposes an OT-based variational image segmentation model using Wasserstein distances on Riemannian manifolds to improve fidelity when foreground and background appearances are similar.
Problem
Variational image segmentation relies on data fidelity terms; existing optimal transport (OT)-based models match feature distributions using color or intensity similarity, which fails when foreground and background share similar appearance.
Approach
Extends OT-based variational segmentation by formulating the Wasserstein fidelity on Riemannian manifolds so that matching uses richer geometric structure beyond raw color or intensity. Only the abstract was available, so details are limited.
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