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Research map / Learning theory and algorithms / Optimal transport

Entropic Neural Optimal Transport via Diffusion Processes

NeurIPS 2023 · Learning theory and algorithms › Optimal transport · approach: Schrodinger bridge matching · 2 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
increase entropy parameter eps from 0 to 10 (ablation)ENOT · Colored MNISTLPIPS variability: 0 -> 5.3\cdot10^{-3} -> 2.0\cdot10^{-2}Helped
increase entropy parameter eps from 0 to 10 (ablation)ENOT · CelebA super-resolutionLPIPS variability: 0 -> 3.4\cdot10^{-2} -> 5.1\cdot10^{-2}Helped
increase entropy parameter eps from 0 to 10 (ablation)ENOT · CelebA super-resolutionFID: 3.78 -> 7.63 -> 14.8Hurt
increase entropy parameter eps from 0 to 10 (ablation)ENOT · Colored MNIST 2->3FID: 6.0 -> 6.28 -> 6.9Hurt
use ENOT instead of SCONESunpaired super-resolution · CelebA 64x64FID: 18.88 -> 14.8Helped
use ENOT instead of DiffSBColored MNIST 2->3 · Colored MNISTFID: 93 -> 6.28Helped
use ENOT instead of AugCycleGANunpaired super-resolution · CelebA 64x64FID: 15.2 -> 14.8Helped
use ENOT instead of FB-SDE-JGaussian EOT benchmark, dim 128 · EOT plan recoveryBW2^2-UVP: 0.58 -> 0.29Helped
use ENOT instead of FB-SDE-JGaussian EOT benchmark, dim 128 · learned marginal vs targetBW2^2-UVP: 0.39 -> 0.50Hurt
use ENOT instead of MLE-SBGaussian EOT benchmark, dim 128 · EOT plan recoveryBW2^2-UVP: 1.8 -> 0.29Helped

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