mlsanityData to 14 Oct 2026

Leveraging Multimodal Diffusion Models to Accelerate Imaging with Side Information

arXiv 2410.05143 ↗First posted 7 Oct 2024cs.CVcited by 3

On the map: Diffusion models → Inverse problems and image restoration

Abstract (arXiv)

Diffusion models have found phenomenal success as expressive priors for solving inverse problems, but their extension beyond natural images to more structured scientific domains remains limited. Motivated by applications in materials science, we aim to reduce the number of measurements required from an expensive imaging modality of interest, by leveraging side information from an auxiliary modality that is much cheaper to obtain. To deal with the non-differentiable and black-box nature of the forward model, we propose a framework to train a multimodal diffusion model over the joint modalities, turning inverse problems with black-box forward models into simple linear inpainting problems. Numerically, we demonstrate the feasibility of training diffusion models over materials imagery data, and show that our approach achieves superior image reconstruction by leveraging the available side information, requiring significantly less amount of data from the expensive microscopy modality.

Key facts. Cited by 3 papers in the map (data through 14 Oct 2026). Placed in Inverse problems and image restoration, one of 14 directions in Diffusion models. Builds on 19 of its 35 references that are in the map. First posted on arXiv 7 Oct 2024.

Builds on

19 of 35 references.

Closest ancestors · 4

Same direction, newest first

  1. 2024Provably Robust Score-Based Diffusion Posterior Sampling for Plug-and-Play Image Reconstruction25 Mar
  2. 2023A Variational Perspective on Solving Inverse Problems with Diffusion Models7 May
  3. 2022Diffusion Posterior Sampling for General Noisy Inverse Problems29 Sep
  4. 2022Denoising Diffusion Restoration Models27 Jan

Other references · 15

  1. 2020Denoising Diffusion Probabilistic Modelscited by 21,076
  2. 2015U-Net: Convolutional Networks for Biomedical Image Segmentationcited by 19,713
  3. 2020Denoising Diffusion Implicit Modelscited by 9,781
  4. 2020Score-Based Generative Modeling through Stochastic Differential Equationscited by 9,122
  5. 2015Deep Unsupervised Learning using Nonequilibrium Thermodynamicscited by 7,058
  6. 2023SDXL: Improving Latent Diffusion Models for High-Resolution Image Synthesiscited by 4,356
  7. 2022Video Diffusion Modelscited by 2,305
  8. 2022DPM-Solver: A Fast ODE Solver for Diffusion Probabilistic Model Sampling in Around 10 Stepscited by 1,979
  9. 2022RePaint: Inpainting using Denoising Diffusion Probabilistic Modelscited by 1,430
  10. 2022Imagic: Text-Based Real Image Editing with Diffusion Modelscited by 1,178
  11. 2023Text-to-image Diffusion Models in Generative AI: A Surveycited by 265
  12. 2024Accelerating Convergence of Score-Based Diffusion Models, Provablycited by 76
3 more
  1. 2022Conversion Between CT and MRI Images Using Diffusion and Score-Matching Modelscited by 69
  2. 2022Deep Unfolded Tensor Robust PCA with Self-supervised Learningcited by 7
  3. 2023A Lightweight Transformer for Faster and Robust EBSD Data Collectioncited by 3

Built on by

Cited by year (2026 to 14 Oct)

Citing papers per year: 2025: 1; 2026: 2.

3 papers.

Similar, not cited

Close in wording, no citation either way

  1. 2025Diffusion models for inverse problems
  2. 2024A Survey on Diffusion Models for Inverse Problems
  3. 2024Learning Diffusion Model from Noisy Measurement using Principled Expectation-Maximization Method
  4. 2025Unifying and extending Diffusion Models through PDEs for solving Inverse Problems
  5. 2024Enhancing and Accelerating Diffusion-Based Inverse Problem Solving through Measurements Optimization
  6. 2025DAPS++: Rethinking Diffusion Inverse Problems with Decoupled Posterior Annealing
  7. 2021Come-Closer-Diffuse-Faster: Accelerating Conditional Diffusion Models for Inverse Problems through Stochastic Contraction
  8. 2024An Expectation-Maximization Algorithm for Training Clean Diffusion Models from Corrupted Observations