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Items: 1 to 20 of 104

1.

A sparse-projection computed tomography reconstruction method for in vivo application of in-line phase-contrast imaging.

Wang L, Li X, Wu M, Zhang L, Luo S.

Biomed Eng Online. 2013 Jul 30;12:75. doi: 10.1186/1475-925X-12-75.

2.
3.

Radiation dose reduction in medical x-ray CT via Fourier-based iterative reconstruction.

Fahimian BP, Zhao Y, Huang Z, Fung R, Mao Y, Zhu C, Khatonabadi M, DeMarco JJ, Osher SJ, McNitt-Gray MF, Miao J.

Med Phys. 2013 Mar;40(3):031914. doi: 10.1118/1.4791644.

4.

Low-dose cardio-respiratory phase-correlated cone-beam micro-CT of small animals.

Sawall S, Bergner F, Lapp R, Mronz M, Karolczak M, Hess A, Kachelriess M.

Med Phys. 2011 Mar;38(3):1416-24.

PMID:
21520853
5.

Motion-map constrained image reconstruction (MCIR): application to four-dimensional cone-beam computed tomography.

Park JC, Kim JS, Park SH, Liu Z, Song B, Song WY.

Med Phys. 2013 Dec;40(12):121710. doi: 10.1118/1.4829504.

PMID:
24320496
6.

Low dose reconstruction algorithm for differential phase contrast imaging.

Wang Z, Huang Z, Zhang L, Chen Z, Kang K, Yin H, Wang Z, Marco S.

J Xray Sci Technol. 2011;19(3):403-15. doi: 10.3233/XST-2011-0303.

PMID:
21876288
7.

Geometric correction method for 3D in-line X-ray phase contrast image reconstruction.

Wu G, Wu M, Dong L, Luo S.

Biomed Eng Online. 2014 Jul 29;13:105. doi: 10.1186/1475-925X-13-105.

8.

CT reconstruction techniques for improved accuracy of lung CT airway measurement.

Rodriguez A, Ranallo FN, Judy PF, Gierada DS, Fain SB.

Med Phys. 2014 Nov;41(11):111911. doi: 10.1118/1.4898098.

9.

Ultra-low-dose CT of the lung: effect of iterative reconstruction techniques on image quality.

Yanagawa M, Gyobu T, Leung AN, Kawai M, Kawata Y, Sumikawa H, Honda O, Tomiyama N.

Acad Radiol. 2014 Jun;21(6):695-703. doi: 10.1016/j.acra.2014.01.023.

PMID:
24713541
10.

Role of compressive sensing technique in dose reduction for chest computed tomography: a prospective blinded clinical study.

Khawaja RD, Singh S, Lira D, Bippus R, Do S, Padole A, Pourjabbar S, Koehler T, Shepard JA, Kalra MK.

J Comput Assist Tomogr. 2014 Sep-Oct;38(5):760-7. doi: 10.1097/RCT.0000000000000098.

PMID:
24834892
11.

Noise spatial nonuniformity and the impact of statistical image reconstruction in CT myocardial perfusion imaging.

Lauzier PT, Tang J, Speidel MA, Chen GH.

Med Phys. 2012 Jul;39(7):4079-92. doi: 10.1118/1.4722983.

12.

Reducing CT radiation dose with iterative reconstruction algorithms: the influence of scan and reconstruction parameters on image quality and CTDIvol.

Klink T, Obmann V, Heverhagen J, Stork A, Adam G, Begemann P.

Eur J Radiol. 2014 Sep;83(9):1645-54. doi: 10.1016/j.ejrad.2014.05.033.

PMID:
25037931
13.

Dual-dictionary learning-based iterative image reconstruction for spectral computed tomography application.

Zhao B, Ding H, Lu Y, Wang G, Zhao J, Molloi S.

Phys Med Biol. 2012 Dec 21;57(24):8217-29. doi: 10.1088/0031-9155/57/24/8217.

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15.

Bone-induced streak artifact suppression in sparse-view CT image reconstruction.

Jin SO, Kim JG, Lee SY, Kwon OK.

Biomed Eng Online. 2012 Aug 2;11:44. doi: 10.1186/1475-925X-11-44.

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17.

Model-based iterative reconstruction compared to adaptive statistical iterative reconstruction and filtered back-projection in CT of the kidneys and the adjacent retroperitoneum.

Olcott EW, Shin LK, Sommer G, Chan I, Rosenberg J, Molvin FL, Boas FE, Fleischmann D.

Acad Radiol. 2014 Jun;21(6):774-84. doi: 10.1016/j.acra.2014.02.012.

PMID:
24809318
18.

X-ray phase contrast tomography by tracking near field speckle.

Wang H, Berujon S, Herzen J, Atwood R, Laundy D, Hipp A, Sawhney K.

Sci Rep. 2015 Mar 4;5:8762. doi: 10.1038/srep08762.

19.

X-ray dose reduction in abdominal computed tomography using advanced iterative reconstruction algorithms.

Ning P, Zhu S, Shi D, Guo Y, Sun M.

PLoS One. 2014 Mar 24;9(3):e92568. doi: 10.1371/journal.pone.0092568.

20.

Image reconstruction algorithm for in-line phase contrast imaging computed tomography with an improved anisotropic diffusion model.

Ji D, Hu C, Yang H.

J Xray Sci Technol. 2015;23(3):311-20. doi: 10.3233/XST-150491.

PMID:
26410465
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