20.8.8 Iterative Reconstruction Techniques

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Tomography.

Colsher, J.G.,
Iterative Three-Dimensional Image Reconstruction from Tomographic Projections,
CGIP(6), No. 6, December 1977, pp. 513-537.
Elsevier DOI BibRef 7712

Wang, G.[Ge], Snyder, D.L., O'Sullivan, J.A., Vannier, M.W.,
Iterative deblurring for CT metal artifact reduction,
MedImg(15), No. 5, October 1996, pp. 657-664.
IEEE Top Reference. 0203
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Delaney, A.H., Bresler, Y.,
A fast and accurate Fourier algorithm for iterative parallel-beam tomography,
IP(5), No. 5, May 1996, pp. 740-753.
IEEE DOI 0402
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Delaney, A.H., Bresler, Y.,
Multiresolution tomographic reconstruction using wavelets,
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IEEE DOI 0402
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Earlier: ICIP94(II: 830-834).
IEEE DOI 9411
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Lee, H.R., da Silva, L., Ford, G., Haddad, W., McNulty, I., Trebes, J., Yeh, Y.,
Novel Iterative Optimizing Quantization Technique and Its Application to X-Ray Tomographic Microscopy for 3-Dimensional Reconstruction from a Limited Number of Views,
IJIST(8), No. 2, 1997, pp. 204-213. 9704
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Wallis, J.W., Miller, T.R.,
An optimal rotator for iterative reconstruction,
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Patch, S.K.,
Iterative Algorithm for Discrete Tomography,
IJIST(9), No. 2-3, 1998, pp. 132-134. 9805
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Yoshinaga, T.[Tetsuya],
A fast convergence method with simultaneous iterative reconstruction technique for computerized tomography,
IJIST(10), No. 6, 1999, pp. 432-436. 0003
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Zheng, J., Saquib, S.S., Sauer, K.D., Bouman, C.A.,
Parallelizable Bayesian Tomography Algorithms with Rapid, Guaranteed Convergence,
IP(9), No. 10, October 2000, pp. 1745-1759.
IEEE DOI 0010
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de Man, B., Nuyts, J., Dupont, P., Marchal, G., Suetens, P.,
An iterative maximum-likelihood polychromatic algorithm for CT,
MedImg(20), No. 10, October 2001, pp. 999-1008.
IEEE Top Reference. 0111
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Gregor, J., Benson, T.,
Computational Analysis and Improvement of SIRT,
MedImg(27), No. 7, July 2008, pp. 918-924.
IEEE DOI 0808
SIRT: simultaneous iterative reconstruction technique. BibRef

Lavarello, R.J., Oelze, M.L.,
Tomographic Reconstruction of Three-Dimensional Volumes Using the Distorted Born Iterative Method,
MedImg(28), No. 10, October 2009, pp. 1643-1653.
IEEE DOI 0910
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de Witte, Y., Vlassenbroeck, J., van Hoorebeke, L.,
A Multiresolution Approach to Iterative Reconstruction Algorithms in X-Ray Computed Tomography,
IP(19), No. 9, September 2010, pp. 2419-2427.
IEEE DOI 1008
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Yu, Z., Thibault, J.B., Bouman, C.A., Sauer, K.D., Hsieh, J.,
Fast Model-Based X-Ray CT Reconstruction Using Spatially Nonhomogeneous ICD Optimization,
IP(20), No. 1, January 2011, pp. 161-175.
IEEE DOI 1101
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Jorgensen, J.S., Sidky, E.Y., Pan, X.C.[Xiao-Chuan],
Quantifying Admissible Undersampling for Sparsity-Exploiting Iterative Image Reconstruction in X-Ray CT,
MedImg(32), No. 2, February 2013, pp. 460-473.
IEEE DOI 1301
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Cui, J., Pratx, G., Meng, B., Levin, C.S.,
Distributed MLEM: An Iterative Tomographic Image Reconstruction Algorithm for Distributed Memory Architectures,
MedImg(32), No. 5, May 2013, pp. 957-967.
IEEE DOI 1305
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Zhang, R.Q.[Ruo-Qiao], Thibault, J.B., Bouman, C.A., Sauer, K.D., Hsieh, J.[Jiang],
Model-Based Iterative Reconstruction for Dual-Energy X-Ray CT Using a Joint Quadratic Likelihood Model,
MedImg(33), No. 1, January 2014, pp. 117-134.
IEEE DOI 1402
computerised tomography BibRef

Censor, Y., Gordon, D., Gordon, R.,
BICAV: a block-iterative parallel algorithm for sparse systems with pixel-related weighting,
MedImg(20), No. 10, October 2001, pp. 1050-1060.
IEEE Top Reference. 0111
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Liu, L.[Li], Wang, Y.M.[Yuan-Mei],
An accelerated multiplicative iterative algorithm in image reconstruction,
IJIST(12), No. 3, 2002, pp. 97-100. 0210
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Turcanu, C.O.[Catrinel-Octavia], Craciunescu, T.[Teddy],
A genetic approach to limited data tomographic reconstruction of time-resolved energy spectrum of short-pulsed neutron sources,
PRL(23), No. 8, June 2002, pp. 967-976.
Elsevier DOI 0204
BibRef

Manhart, M.T., Kowarschik, M., Fieselmann, A., Deuerling-Zheng, Y., Royalty, K., Maier, A.K., Hornegger, J.,
Dynamic Iterative Reconstruction for Interventional 4-D C-Arm CT Perfusion Imaging,
MedImg(32), No. 7, 2013, pp. 1336-1348.
IEEE DOI 1307
biological tissues BibRef

van Eyndhoven, G.[Geert], Batenburg, K.J.[K. Joost], Sijbers, J.[Jan],
Region-Based Iterative Reconstruction of Structurally Changing Objects in CT,
IP(23), No. 2, February 2014, pp. 909-919.
IEEE DOI 1402
BibRef
Earlier: A1, A3, A2:
Combined Motion Estimation and Reconstruction in Tomography,
NORDIA12(I: 12-21).
Springer DOI 1210
computerised tomography BibRef

Xi, Y.[Yan], Chen, Y.[Yi], Tang, R.B.[Rong-Biao], Sun, J.Q.[Jian-Qi], Zhao, J.[Jun],
United Iterative Reconstruction for Spectral Computed Tomography,
MedImg(34), No. 3, March 2015, pp. 769-778.
IEEE DOI 1503
computerised tomography BibRef

Chae, B.G.[Byung Gyu], Lee, S.[Sooyeul],
Sparse-View CT Image Recovery Using Two-Step Iterative Shrinkage-Thresholding Algorithm,
ETRI(37), No. 6, December 2015, pp. 1251-1258.
DOI Link 1601
BibRef

Arcadu, F., Nilchian, M., Studer, A., Stampanoni, M., Marone, F.,
A Forward Regridding Method With Minimal Oversampling for Accurate and Efficient Iterative Tomographic Algorithms,
IP(25), No. 3, March 2016, pp. 1207-1218.
IEEE DOI 1602
Fourier analysis BibRef

Perlmutter, D.S., Kim, S.M., Kinahan, P.E., Alessio, A.M.,
Mixed Confidence Estimation for Iterative CT Reconstruction,
MedImg(35), No. 9, September 2016, pp. 2005-2014.
IEEE DOI 1609
Computed tomography BibRef

Zibetti, M.V.W.[Marcelo V.W.], Helou, E.S.[Elias S.], Pipa, D.R.,
Accelerating Overrelaxed and Monotone Fast Iterative Shrinkage-Thresholding Algorithms With Line Search for Sparse Reconstructions,
IP(26), No. 7, July 2017, pp. 3569-3578.
IEEE DOI 1706
Tomographic image reconstruction, iterative shrinkage-thresholding, line, search BibRef

Zibetti, M.V.W.[Marcelo V.W.], Helou, E.S.[Elias S.], Migueles, E.X.[Eduardo X.], de Pierro, A.R.[Alvaro R.],
Accelerating the over-relaxed iterative shrinkage-thresholding algorithms with fast and exact line search for high resolution tomographic image reconstruction,
ICIP15(2305-2308)
IEEE DOI 1512
Tomographic image reconstruction BibRef

Migueles, E.X.[Eduardo X.], Koshev, N., Helou, E.S.[Elias S.],
A Backprojection Slice Theorem for Tomographic Reconstruction,
IP(27), No. 2, February 2018, pp. 894-906.
IEEE DOI 1712
Image reconstruction, Radon, Reconstruction algorithms, Synchrotrons, Transforms, X-rays, Imaging, reconstruction algorithms, tomography BibRef


Khanouchi, A., Fakir, M., Sabri, M., Jehouani, A.,
A Spatial Resolution and Vacuum Channeling Phenomenon of the Neutron Transmission through Protection Screen,
CGiV16(452-456)
IEEE DOI 1608
neutron detection BibRef

Recur, B.[Benoit], Sarkissian, H.D.[Henri Der], Servieres, M.[Myriam],
Global scheme for iterative mojette reconstructions,
ICIP14(1748-1752)
IEEE DOI 1502
Discrete geometry; Iterative techniques; Mojette transform; Tomography BibRef

Gopi, V.P.[Varun P.], Palanisamy, P.,
CT image reconstruction based on combination of iterative reconstruction technique and total variation,
ICSIPR13(49-52).
IEEE DOI 1304
BibRef

Magnusson, M.[Maria], Malusek, A.[Alexandr], Muhammad, A.[Arif], Carlsson, G.A.[Gudrun Alm],
Iterative Reconstruction for Quantitative Tissue Decomposition in Dual-Energy CT,
SCIA11(479-488).
Springer DOI 1105
BibRef

Hanif, A.[Adnan], Mansoor, A.B.[Atif Bin], Ejaz, T.[Tahira],
Iterative tomographic image reconstruction by compressive sampling,
ICIP10(4313-4316).
IEEE DOI 1009
BibRef

Weber, S.[Stefan], Schüle, T.[Thomas], Hornegger, J.[Joachim], Schnörr, C.[Christoph],
Binary Tomography by Iterating Linear Programs from Noisy Projections,
IWCIA04(38-51).
Springer DOI 0505
BibRef

Strahlen, K.,
Tomographic Reconstruction of Homogeneous Objects Using Multi Step Art,
ICIP00(Vol II: 629-632).
IEEE DOI 0008
BibRef

Swerdloff, S., Dabbs, K., Wang, X.M., Holden, J.E.,
Iterative reconstruction of tomographic images with Fourier components as model parameters,
ICIP94(II: 840-843).
IEEE DOI 9411
BibRef

Nowinski, W.L.[Wieslaw L.],
The iterated normalized backprojection method of image reconstruction,
CAIP93(556-563).
Springer DOI 9309
BibRef

Chapter on Medical Applications, CAT, MRI, Ultrasound, Heart Models, Brain Models continues in
Diffraction Tomography .


Last update:Mar 2, 2019 at 12:07:42