journal article·1998-03

Computation of Radon Data from Cone Beam Data in Cone Beam Imaging

K. C. Tam

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OpenAlex topics: Medical Imaging Techniques and Applications · Advanced X-ray and CT Imaging · Advanced Radiotherapy Techniques

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References (10)

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2. P. C. Lauterbur and C. M. Lai, Zeugmatography by reconstruction from projections, IEEE Trans. Nucl. Sci. NS-27: 1227 (1980).10.1109/TNS.1980.4330995 ↗
3. G. N. Minerbo, Convolutional reconstruction from cone-beam projection data. IEEE Trans. Nucl. Sci. NS-26: 2682 (1979).10.1109/TNS.1979.4330511 ↗
4. B. D. Smith, Image reconstruction from cone-beam projections: Necessary and sufficient conditions and reconstruction methods, IEEE Trans. Med. Imag. MI-4: 14 (1985).10.1109/TMI.1985.4307689 ↗
5. M. Defrise, R. Clack, and R. Leahy, A note on Smith's reconstruction algorithm for cone beam tomography, IEEE Trans. Med. Imag. MI-12: 622 (1993).
6. P. Grangeat, Mathematical framework of cone beam 3D reconstruction via the first derivative of the Radon transform, in Mathematical Methods in Tomography, Herman, Louis, and Natterer, eds. (Lecture Notes in Mathematics No. 1497, Springer, 1990), pp. 66–97.10.1007/BFb0084509 ↗
7. M. Defrise and R. Clack, A cone-beam reconstruction algorithm using shift-variant filtering and cone-beam backprojection, IEEE Trans. Med. Imag. MI-13: 186 (1994).10.1109/42.276157 ↗
8. H. Kudo, Derivation and implementation of a cone-beam reconstruction algorithm for nonplanar orbits, IEEE Trans. Med. Imag. MI-13: 196 (1994).10.1109/42.276158 ↗
9. H. K. Tuy, An inversion formula for cone-beam reconstruction, SIAM J. Appl. Math. 43: 546–552 (1983).10.1137/0143035 ↗
10. F. Natterer, The Mathematics of Computerized Tomography (Wiley, New York, 1986).