Interpolative algebraic reconstruction techniques without beam partitioning for computed tomography

Andersen, A. H. (1989): ‘Algebraic reconstruction in CT from limited views’,IEEE Trans.,MI-8, pp. 50–55Google Scholar

Gordon, R., Bender, R., andHerman, G. T. (1970): ‘Algebraic reconstruction techniques (ART) for the three-dimensional electron miscroscopy and X-ray photography’,J. Theor. Biol.,29, pp. 471–481CrossRefGoogle Scholar

Gordon, R., andHerman, G. T. (1971): ‘Reconstruction of pictures from their projections’,Commun. ACM,14, pp. 759–768MATHCrossRefGoogle Scholar

Gordon, R. (1974): ‘A tutorial on ART (Algebraic Reconstruction Techniques’,IEEE Trans.,NS-21, pp. 78–93Google Scholar

Herman, G. T., Lent, A., andRowland, S. W. (1973): ‘ART: mathematics and applications (a report on the mathematical foundations and on the applicability to real data of the algebraic reconstruction techniques’,J. Theor. Biol.,42, pp. 1–32CrossRefGoogle Scholar

Oskoui-Fard, P., andStark, H. (1988): ‘Tomographic image reconstruction using the theory of convex projections’,IEEE Trans.,7, pp. 45–59.Google Scholar

Rosenfeld, A., andKak, A. C. (1982): ‘Digital picture processing’, (Academic Press, Inc., New York) pp. 397–405MATHGoogle Scholar