Analysis of an exact inversion algorithm for spiral cone-beam CT
Top Cited Papers
- 18 July 2002
- journal article
- Published by IOP Publishing in Physics in Medicine & Biology
- Vol. 47 (15), 2583-2597
- https://doi.org/10.1088/0031-9155/47/15/302
Abstract
In this paper we continue studying a theoretically exact filtered backprojection inversion formula for cone beam spiral CT proposed earlier by the author. Our results show that if the phantom f is constant along the axial direction, the formula is equivalent to the 2D Radon transform inversion. Also, the inversion formula remains exact as spiral pitch goes to zero and in the limit becomes again the 2D Radon transform inversion formula. Finally, we show that according to the formula the processed cone beam projections should be backprojected using both the inverse distance squared law and the inverse distance law.Keywords
This publication has 7 references indexed in Scilit:
- Approximate short-scan filtered-backprojection for helical CB reconstructionPublished by Institute of Electrical and Electronics Engineers (IEEE) ,2002
- Exact Radon rebinning algorithm for the long object problem in helical cone-beam CTIEEE Transactions on Medical Imaging, 2000
- Advanced single‐slice rebinning in cone‐beam spiral CTMedical Physics, 2000
- A solution to the long-object problem in helical cone-beam tomographyPhysics in Medicine & Biology, 2000
- Single-slice rebinning reconstruction in spiral cone-beam computed tomographyIEEE Transactions on Medical Imaging, 2000
- Helical cone-beam tomographyInternational Journal of Imaging Systems and Technology, 2000
- Cone-beam filtered-backprojection algorithm for truncated helical dataPhysics in Medicine & Biology, 1998