mlsanityData to 14 Oct 2026

Limited-Angle CBCT Reconstruction via Geometry-Integrated Cycle-domain Denoising Diffusion Probabilistic Models

arXiv 2506.13545 ↗First posted 16 Jun 2025cs.CVcited by 1

On the map: Diffusion models → Medical imaging and segmentation

Abstract (arXiv)

Cone-beam CT (CBCT) is widely used in clinical radiotherapy for image-guided treatment, improving setup accuracy, adaptive planning, and motion management. However, slow gantry rotation limits performance by introducing motion artifacts, blurring, and increased dose. This work aims to develop a clinically feasible method for reconstructing high-quality CBCT volumes from consecutive limited-angle acquisitions, addressing imaging challenges in time- or dose-constrained settings. We propose a limited-angle (LA) geometry-integrated cycle-domain (LA-GICD) framework for CBCT reconstruction, comprising two denoising diffusion probabilistic models (DDPMs) connected via analytic cone-beam forward and back projectors. A Projection-DDPM completes missing projections, followed by back-projection, and an Image-DDPM refines the volume. This dual-domain design leverages complementary priors from projection and image spaces to achieve high-quality reconstructions from limited-angle (<= 90 degrees) scans. Performance was evaluated against full-angle reconstruction. Four board-certified medical physicists conducted assessments. A total of 78 planning CTs in common CBCT geometries were used for training and evaluation. The method achieved a mean absolute error of 35.5 HU, SSIM of 0.84, and PSNR of 29.8 dB, with visibly reduced artifacts and improved soft-tissue clarity. LA-GICD's geometry-aware dual-domain learning, embedded in analytic forward/backward operators, enabled artifact-free, high-contrast reconstructions from a single 90-degree scan, reducing acquisition time and dose four-fold. LA-GICD improves limited-angle CBCT reconstruction with strong data fidelity and anatomical realism. It offers a practical solution for short-arc acquisitions, enhancing CBCT use in radiotherapy by providing clinically applicable images with reduced scan time and dose for more accurate, personalized treatments.

Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Placed in Medical imaging and segmentation, one of 14 directions in Diffusion models. Builds on 8 of its 25 references that are in the map. First posted on arXiv 16 Jun 2025.

Builds on

8 of 25 references.

Closest ancestors · 2

Same direction, newest first

  1. 2024Physics-informed Score-based Diffusion Model for Limited-angle Reconstruction of Cardiac Computed Tomography23 May
  2. 2022DOLCE: A Model-Based Probabilistic Diffusion Framework for Limited-Angle CT Reconstruction22 Nov

Other references · 6

  1. 2020Denoising Diffusion Probabilistic Modelscited by 21,076
  2. 2017Learned Primal-dual Reconstructioncited by 251
  3. 2016A deep convolutional neural network using directional wavelets for low-dose X-ray CT reconstructioncited by 87
  4. 2020On hallucinations in tomographic image reconstructioncited by 68
  5. 2023Differentiable Forward Projector for X-ray Computed Tomographycited by 14
  6. 2019Data Consistent Artifact Reduction for Limited Angle Tomography with Deep Learning Priorcited by 12

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Citing papers per year: 2025: 1.

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Close in wording, no citation either way

  1. 2026Toward CT-Equivalent Image Quality in Low-Dose Radiotherapy Planning: Conditional Diffusion-Based CBCT-to-CT Synthesis and the Impact of CBCT Input Representation
  2. 2024Prior Frequency Guided Diffusion Model for Limited Angle (LA)-CBCT Reconstruction
  3. 2024HC3L-Diff: Hybrid conditional latent diffusion with high frequency enhancement for CBCT-to-CT synthesis
  4. 2025Equivariant Conditional Diffusion Model for Head and Neck CT Image Synthesis from CBCT
  5. 2025Conditional Diffusion Models for CT Image Synthesis from CBCT: A Systematic Review
  6. 2026EPC-3D-Diff: Equivariant Physics Consistent Conditional 3D Latent Diffusion for CBCT to CT Synthesis
  7. 2023Energy-Guided Diffusion Model for CBCT-to-CT Synthesis
  8. 2024RN-SDEs: Limited-Angle CT Reconstruction with Residual Null-Space Diffusion Stochastic Differential Equations