C-library raft: Reconstruction algorithms for tomography. Applications to X-ray fluorescence tomography
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[1] Frank Natterer,et al. Mathematical methods in image reconstruction , 2001, SIAM monographs on mathematical modeling and computation.
[2] J Guy,et al. Solutions for Fredholm equations through nonlinear iterative processes , 1984 .
[3] L. Jarczyk,et al. Elemental composition of the human atherosclerotic artery wall , 2004, Histochemistry.
[4] Tetsuya Yuasa,et al. Reconstruction method for fluorescent X-ray computed tomography by least-squares method using singular value decomposition , 1997 .
[5] M. Chukalina,et al. Internal elemental microanalysis combining x-ray fluorescence, Compton and transmission tomography , 2003 .
[6] Anil K. Jain. Fundamentals of Digital Image Processing , 2018, Control of Color Imaging Systems.
[7] R. Novikov. An inversion formula for the attenuated X-ray transformation , 2002 .
[8] J. Fessler. Statistical Image Reconstruction Methods for Transmission Tomography , 2000 .
[9] S. Deans. The Radon Transform and Some of Its Applications , 1983 .
[10] Alvaro R. De Pierro,et al. Fluorescence tomography: Reconstruction by iterative methods , 2008, 2008 5th IEEE International Symposium on Biomedical Imaging: From Nano to Macro.
[11] Alvaro R. De Pierro,et al. Iterative Reconstruction in X-ray Fluorescence Tomography Based on Radon Inversion , 2011, IEEE Transactions on Medical Imaging.
[12] J. Weigelt,et al. X-ray fluorescent computer tomography with synchrotron radiation , 1998 .
[13] P. A. Lay,et al. High resolution nuclear and X-ray microprobes and their applications in single cell analysis , 2001 .
[14] R. Gonsalves,et al. Fluorescent computer tomography: a model for correction of X-ray absorption , 1991 .
[15] Athanassios S. Fokas,et al. A Unified Approach To Boundary Value Problems , 2008 .
[16] Charles R. Johnson,et al. Matrix analysis , 1985, Statistical Inference for Engineers and Data Scientists.
[17] Gabor T. Herman,et al. Image reconstruction from projections : the fundamentals of computerized tomography , 1980 .
[18] L. Kunyansky. Generalized and attenuated radon transforms: restorative approach to the numerical inversion , 1992 .
[19] Steven A. Orszag,et al. CBMS-NSF REGIONAL CONFERENCE SERIES IN APPLIED MATHEMATICS , 1978 .
[20] Bruno Golosio,et al. Software for x-ray fluorescence and scattering tomographic reconstruction , 2001 .
[21] Lee-Tzuu Chang,et al. A Method for Attenuation Correction in Radionuclide Computed Tomography , 1978, IEEE Transactions on Nuclear Science.
[22] E. Miqueles,et al. Exact analytic reconstruction in x-ray fluorescence CT and approximated versions , 2010, Physics in medicine and biology.
[24] M. Newville,et al. Reduced-Scan Schemes for X-Ray Fluorescence Computed Tomography , 2007, IEEE Transactions on Nuclear Science.
[25] Leonid Kunyansky. A new SPECT reconstruction algorithm based on the Novikov explicit inversion formula , 2001 .
[26] Alvaro R. De Pierro,et al. A modified expectation maximization algorithm for penalized likelihood estimation in emission tomography , 1995, IEEE Trans. Medical Imaging.