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Large-Scale Optimal Transport via Adversarial Training with Cycle-Consistency
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Recent advances in large-scale optimal transport have greatly extended its application scenarios in machine learning. However, existing methods either not explicitly learn the transport map or do not support general cost function. In this paper, we propose an end-to-end approach for large-scale optimal transport, which directly solves the transport map and is compatible with general cost function. It models the transport map via stochastic neural networks and enforces the constraint on the marginal distributions via adversarial training. The proposed framework can be further extended towards learning Monge map or optimal bijection via adopting cycle-consistency constraint(s). We verify the effectiveness of the proposed method and demonstrate its superior performance against existing methods with large-scale real-world applications, including domain adaptation, image-to-image translation, and color transfer.
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Computing Optimal Transport Maps and Wasserstein Barycenters Using Conditional Normalizing Flows
A conditional normalizing flow method that solves the primal optimal transport problem and computes Wasserstein-2 barycenters as weighted averages of maps from a shared latent distribution.
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