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Fast four-dimensional cone-beam computed tomography reconstruction using deformable convolutional networks.

Publication ,  Journal Article
Jiang, Z; Chang, Y; Zhang, Z; Yin, F-F; Ren, L
Published in: Med Phys
October 2022

BACKGROUND: Although four-dimensional cone-beam computed tomography (4D-CBCT) is valuable to provide onboard image guidance for radiotherapy of moving targets, it requires a long acquisition time to achieve sufficient image quality for target localization. To improve the utility, it is highly desirable to reduce the 4D-CBCT scanning time while maintaining high-quality images. Current motion-compensated methods are limited by slow speed and compensation errors due to the severe intraphase undersampling. PURPOSE: In this work, we aim to propose an alternative feature-compensated method to realize the fast 4D-CBCT with high-quality images. METHODS: We proposed a feature-compensated deformable convolutional network (FeaCo-DCN) to perform interphase compensation in the latent feature space, which has not been explored by previous studies. In FeaCo-DCN, encoding networks extract features from each phase, and then, features of other phases are deformed to those of the target phase via deformable convolutional networks. Finally, a decoding network combines and decodes features from all phases to yield high-quality images of the target phase. The proposed FeaCo-DCN was evaluated using lung cancer patient data. RESULTS: (1) FeaCo-DCN generated high-quality images with accurate and clear structures for a fast 4D-CBCT scan; (2) 4D-CBCT images reconstructed by FeaCo-DCN achieved 3D tumor localization accuracy within 2.5 mm; (3) image reconstruction is nearly real time; and (4) FeaCo-DCN achieved superior performance by all metrics compared to the top-ranked techniques in the AAPM SPARE Challenge. CONCLUSION: The proposed FeaCo-DCN is effective and efficient in reconstructing 4D-CBCT while reducing about 90% of the scanning time, which can be highly valuable for moving target localization in image-guided radiotherapy.

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Published In

Med Phys

DOI

EISSN

2473-4209

Publication Date

October 2022

Volume

49

Issue

10

Start / End Page

6461 / 6476

Location

United States

Related Subject Headings

  • Phantoms, Imaging
  • Nuclear Medicine & Medical Imaging
  • Lung Neoplasms
  • Image Processing, Computer-Assisted
  • Humans
  • Four-Dimensional Computed Tomography
  • Cone-Beam Computed Tomography
  • Algorithms
  • 5105 Medical and biological physics
  • 4003 Biomedical engineering
 

Citation

APA
Chicago
ICMJE
MLA
NLM
Jiang, Z., Chang, Y., Zhang, Z., Yin, F.-F., & Ren, L. (2022). Fast four-dimensional cone-beam computed tomography reconstruction using deformable convolutional networks. Med Phys, 49(10), 6461–6476. https://doi.org/10.1002/mp.15806
Jiang, Zhuoran, Yushi Chang, Zeyu Zhang, Fang-Fang Yin, and Lei Ren. “Fast four-dimensional cone-beam computed tomography reconstruction using deformable convolutional networks.Med Phys 49, no. 10 (October 2022): 6461–76. https://doi.org/10.1002/mp.15806.
Jiang Z, Chang Y, Zhang Z, Yin F-F, Ren L. Fast four-dimensional cone-beam computed tomography reconstruction using deformable convolutional networks. Med Phys. 2022 Oct;49(10):6461–76.
Jiang, Zhuoran, et al. “Fast four-dimensional cone-beam computed tomography reconstruction using deformable convolutional networks.Med Phys, vol. 49, no. 10, Oct. 2022, pp. 6461–76. Pubmed, doi:10.1002/mp.15806.
Jiang Z, Chang Y, Zhang Z, Yin F-F, Ren L. Fast four-dimensional cone-beam computed tomography reconstruction using deformable convolutional networks. Med Phys. 2022 Oct;49(10):6461–6476.

Published In

Med Phys

DOI

EISSN

2473-4209

Publication Date

October 2022

Volume

49

Issue

10

Start / End Page

6461 / 6476

Location

United States

Related Subject Headings

  • Phantoms, Imaging
  • Nuclear Medicine & Medical Imaging
  • Lung Neoplasms
  • Image Processing, Computer-Assisted
  • Humans
  • Four-Dimensional Computed Tomography
  • Cone-Beam Computed Tomography
  • Algorithms
  • 5105 Medical and biological physics
  • 4003 Biomedical engineering