Unpaired Image-to-Image Translation via Neural Schr\"odinger Bridge
- URL: http://arxiv.org/abs/2305.15086v3
- Date: Sat, 2 Mar 2024 12:47:22 GMT
- Title: Unpaired Image-to-Image Translation via Neural Schr\"odinger Bridge
- Authors: Beomsu Kim, Gihyun Kwon, Kwanyoung Kim, Jong Chul Ye
- Abstract summary: We propose Unpaired Neural Schr"odinger Bridge (UNSB), which expresses the SB problem as a sequence of adversarial learning problems.
UNSB is scalable and successfully solves various unpaired I2I translation tasks.
- Score: 70.79973551604539
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Diffusion models are a powerful class of generative models which simulate
stochastic differential equations (SDEs) to generate data from noise. While
diffusion models have achieved remarkable progress, they have limitations in
unpaired image-to-image (I2I) translation tasks due to the Gaussian prior
assumption. Schr\"{o}dinger Bridge (SB), which learns an SDE to translate
between two arbitrary distributions, have risen as an attractive solution to
this problem. Yet, to our best knowledge, none of SB models so far have been
successful at unpaired translation between high-resolution images. In this
work, we propose Unpaired Neural Schr\"{o}dinger Bridge (UNSB), which expresses
the SB problem as a sequence of adversarial learning problems. This allows us
to incorporate advanced discriminators and regularization to learn a SB between
unpaired data. We show that UNSB is scalable and successfully solves various
unpaired I2I translation tasks. Code: \url{https://github.com/cyclomon/UNSB}
Related papers
- Latent Schrodinger Bridge: Prompting Latent Diffusion for Fast Unpaired Image-to-Image Translation [58.19676004192321]
Diffusion models (DMs), which enable both image generation from noise and inversion from data, have inspired powerful unpaired image-to-image (I2I) translation algorithms.
We tackle this problem with Schrodinger Bridges (SBs), which are differential equations (SDEs) between distributions with minimal transport cost.
Inspired by this observation, we propose Latent Schrodinger Bridges (LSBs) that approximate the SB ODE via pre-trained Stable Diffusion.
We demonstrate that our algorithm successfully conduct competitive I2I translation in unsupervised setting with only a fraction of cost required by previous DM-
arXiv Detail & Related papers (2024-11-22T11:24:14Z) - AdjointDEIS: Efficient Gradients for Diffusion Models [2.0795007613453445]
We show that continuous adjoint equations for diffusion SDEs actually simplify to a simple ODE.
We also demonstrate the effectiveness of AdjointDEIS for guided generation with an adversarial attack in the form of the face morphing problem.
arXiv Detail & Related papers (2024-05-23T19:51:33Z) - Denoising Diffusion Bridge Models [54.87947768074036]
Diffusion models are powerful generative models that map noise to data using processes.
For many applications such as image editing, the model input comes from a distribution that is not random noise.
In our work, we propose Denoising Diffusion Bridge Models (DDBMs)
arXiv Detail & Related papers (2023-09-29T03:24:24Z) - DiffDis: Empowering Generative Diffusion Model with Cross-Modal
Discrimination Capability [75.9781362556431]
We propose DiffDis to unify the cross-modal generative and discriminative pretraining into one single framework under the diffusion process.
We show that DiffDis outperforms single-task models on both the image generation and the image-text discriminative tasks.
arXiv Detail & Related papers (2023-08-18T05:03:48Z) - Building the Bridge of Schr\"odinger: A Continuous Entropic Optimal
Transport Benchmark [96.06787302688595]
We propose a novel way to create pairs of probability distributions for which the ground truth OT solution is known by the construction.
We use these benchmark pairs to test how well existing neural EOT/SB solvers actually compute the EOT solution.
arXiv Detail & Related papers (2023-06-16T20:03:36Z) - I$^2$SB: Image-to-Image Schr\"odinger Bridge [87.43524087956457]
Image-to-Image Schr"odinger Bridge (I$2$SB) is a new class of conditional diffusion models.
I$2$SB directly learns the nonlinear diffusion processes between two given distributions.
We show that I$2$SB surpasses standard conditional diffusion models with more interpretable generative processes.
arXiv Detail & Related papers (2023-02-12T08:35:39Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.