Cone-beam spiral computed tomography explained

Cone-beam spiral computed tomography (CT) is a medical imaging technology that has impacted healthcare since its development in the early 1990s.[1] [2] This technology offers advancements over traditional fan-beam CT, including faster scanning speed, higher image quality, and the ability to generate true three-dimensional volumes, even with contrast-enhancement. It is estimated that the majority of the approximately 300 million CT scans performed annually worldwide use spiral cone-beam technology.

History

The concept of cone-beam spiral CT was first proposed by Ge Wang in 1991,[3] who also introduced algorithms for approximate image reconstruction. A number of researchers and companies have contributed to the development of this technology.[4]

In 2002, Alexander Katsevich formulated the first theoretically exact cone-beam spiral CT algorithm.[5] [6] The work on cone-beam spiral CT has become a foundational aspect of modern medical imaging, allowing for accurate volumetric image reconstruction from truncated x-ray cone-beam projections.[7]

Principles

Cone-beam spiral CT uses an X-ray source and multiple detector rows that rotate spirally around the patient. The cone-shaped X-ray beam captures a large volume of data in a single pass, enabling the reconstruction of high-resolution volumetric and dynamic images. Key steps in the cone-beam spiral CT scanning process include:

Applications

Cone-beam spiral CT is employed in various medical imaging tasks, including:

Notes and References

  1. Defrise, M., Noo, F., Kudo, H. "Physics in Medicine and Biology," 45(3):623-643, 2000.
  2. La Riviere, P.J., Crawford, C.R. "Journal of Medical Imaging," 8(5): 052111-1-12, 2021.
  3. Web site: Proposed next generation nano-computed tomography system will enhance nanoscale research . Virginia Tech . 15 September 2024 . en.
  4. Wang . G. . Lin . T.-H. . Cheng . P. . Shinozaki . D.M. . A general cone-beam reconstruction algorithm . IEEE Transactions on Medical Imaging . 1993 . 12 . 3 . 486–496 . 10.1109/42.241876 . 18218441 .
  5. A. Katsevich. Theoretically exact filtered backprojection-type inversion algorithm for Spiral CT. SIAM J. Appl. Math., 62 (2002), pp. 2012-2026
  6. Web site: Anderson . Julia . - A Prize From a King . College of Sciences News . 13 October 2016.
  7. Web site: Medical Imaging in Increasing Dimensions . American Scientist . en . 10 August 2023.
  8. Lv Y, Katsevich A, Zhao J, Yu H, Wang G: Fast exact/quasi-exact FBP algorithms for triple-source helical cone-beam CT. IEEE Trans. Medical Imaging 29:756-770, 2010
  9. Verhoeven . Roel L. J. . Kops . Stephan E. P. . Wijma . Inge N. . ter Woerds . Desi K. M. . van der Heijden . Erik H. F. M. . Cone-beam CT in lung biopsy: a clinical practice review on lessons learned and future perspectives . Annals of Translational Medicine . 30 August 2023 . 11 . 10 . 361 . 10.21037/atm-22-2845 . free . 37675336 . 10477635 . 2305-5839.
  10. Bapst . Blanche . Lagadec . Matthieu . Breguet . Romain . Vilgrain . Valérie . Ronot . Maxime . Cone Beam Computed Tomography (CBCT) in the Field of Interventional Oncology of the Liver . CardioVascular and Interventional Radiology . January 2016 . 39 . 1 . 8–20 . 10.1007/s00270-015-1180-6 . 26178776 . 1432-086X.
  11. Hu, H., Duerinckx, A. J., Foley, W. D., & Cooper, C. (2000). Helical/spiral CT in cardiovascular disease. Journal of Thoracic Imaging, 15(4), 290-305. doi:10.1097/00005382-200010000-00004
  12. Web site: Hutchison . Chad . 5 Advantages of Using CBCT (Cone Beam CT) in Orthopedics . mavenimaging.com . 14 September 2024 . en.
  13. Wang, X., Wu, Z., & Liu, Y. (2019). The clinical application of cone-beam computed tomography in emergency trauma. Journal of Clinical Medicine Research, 11(7), 484-491. doi:10.14740/jocmr3844
  14. Key . Brandon M. . Tutton . Sean M. . Scheidt . Matthew J. . Cone-Beam CT With Enhanced Needle Guidance and Augmented Fluoroscopy Overlay: Applications in Interventional Radiology . American Journal of Roentgenology . July 2023 . 221 . 1 . 92–101 . 10.2214/AJR.22.28712 . 37095661 . en . 0361-803X.