The importance and implementation of accurate 3D compensation methods for quantitative SPECT.
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E C Frey | R E Johnston | B M Tsui | X Zhao | D S Lalush | W H McCartney | D. Lalush | E. Frey | B. Tsui | W. McCartney | R. Johnston | X. Zhao
[1] E.C. Frey,et al. Reconstruction methods for quantitative brain SPECT , 1991, Conference Record of the 1991 IEEE Nuclear Science Symposium and Medical Imaging Conference.
[2] C E Metz,et al. The geometric transfer function component for scintillation camera collimators with straight parallel holes. , 1980, Physics in medicine and biology.
[3] R. Jaszczak,et al. Improved SPECT quantification using compensation for scattered photons. , 1984, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.
[4] G T Gullberg,et al. SPECT liver imaging using an iterative attenuation correction algorithm and an external flood source. , 1986, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.
[5] D R Gilland,et al. Determination of the optimum filter function for SPECT imaging. , 1988, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.
[6] N. Pelc,et al. An attenuated projector-backprojector for iterative SPECT reconstruction. , 1985, Physics in medicine and biology.
[7] E. Levitan,et al. A Maximum a Posteriori Probability Expectation Maximization Algorithm for Image Reconstruction in Emission Tomography , 1987, IEEE Transactions on Medical Imaging.
[8] T. Turkington,et al. Simultaneous compensation for attenuation, scatter and detector response for SPECT reconstruction in three dimensions. , 1992, Physics in medicine and biology.
[9] Benjamin M. W. Tsui,et al. Simulation evaluation of Gibbs prior distributions for use in maximum a posteriori SPECT reconstructions , 1992, IEEE Trans. Medical Imaging.
[10] Benjamin M. W. Tsui,et al. Noise properties of filtered-backprojection and ML-EM reconstructed emission tomographic images , 1992 .
[11] Z. Liang,et al. Quantitative SPECT brain imaging: effects of attenuation and detector responseat , 1991, Conference Record of the 1991 IEEE Nuclear Science Symposium and Medical Imaging Conference.
[12] K. Lange,et al. EM reconstruction algorithms for emission and transmission tomography. , 1984, Journal of computer assisted tomography.
[13] E. Frey,et al. A practical method for incorporating scatter in a projector-backprojector for accurate scatter compensation in SPECT , 1993 .
[14] S. Strother,et al. Practical tradeoffs between noise, quantitation, and number of iterations for maximum likelihood-based reconstructions. , 1991, IEEE transactions on medical imaging.
[15] L. J. Thomas,et al. Noise and Edge Artifacts in Maximum-Likelihood Reconstructions for Emission Tomography , 1987, IEEE Transactions on Medical Imaging.
[16] Lee-Tzuu Chang,et al. Attenuation Correction and Incomplete Projection in Single Photon Emission Computed Tomography , 1979, IEEE Transactions on Nuclear Science.
[17] Michael I. Miller,et al. The Use of Sieves to Stabilize Images Produced with the EM Algorithm for Emission Tomography , 1985, IEEE Transactions on Nuclear Science.
[18] Ronald J. Jaszczak,et al. Analysis of SPECT including Scatter and Attenuation Using Sophisticated Monte Carlo Modeling Methods , 1982, IEEE Transactions on Nuclear Science.
[19] Eiichi Tanaka. A Fast Reconstruction Algorthm for Stationary Positron Emission Tomography Based on a Modified EM Algorithm , 1987, IEEE Transactions on Medical Imaging.
[20] B. C. Penney,et al. Two-dimensional filtering of SPECT images using the Metz and Wiener filters. , 1984, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.
[21] G.T. Gullberg,et al. Frequency domain implementation of the three-dimensional geometric point response correction in SPECT imaging , 1991, Conference Record of the 1991 IEEE Nuclear Science Symposium and Medical Imaging Conference.
[22] M I Miller,et al. Bayesian image reconstruction for emission tomography incorporating Good's roughness prior on massively parallel processors. , 1991, Proceedings of the National Academy of Sciences of the United States of America.
[23] Robert M. Lewitt,et al. Accelerated Iterative Reconstruction for Positron Emission Tomography Based on the EM Algorithm for Maximum Likelihood Estimation , 1986, IEEE Transactions on Medical Imaging.
[24] Chin-Tu Chen,et al. On The Acceleration Of Maximum Likelihood Algorithms , 1988, Medical Imaging.
[25] Linda Kaufman,et al. Implementing and Accelerating the EM Algorithm for Positron Emission Tomography , 1987, IEEE Transactions on Medical Imaging.
[26] J. Terry,et al. Three-dimensional iterative reconstruction algorithms with attenuation and geometric point response correction , 1990 .
[27] R B Schwinger,et al. Variation of the count-dependent Metz filter with imaging system modulation transfer function. , 1986, Medical physics.
[28] J. L. Coffey,et al. Specific absorbed fractions for photon sources uniformly distributed in the heart chambers and heart wall of a heterogeneous phantom. , 1981, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.
[29] R. Jaszczak,et al. Inverse Monte Carlo: A Unified Reconstruction Algorithm for SPECT , 1985, IEEE Transactions on Nuclear Science.
[30] G T Gullberg,et al. The geometric transfer function for cone and fan beam collimators. , 1990, Physics in medicine and biology.
[31] D. Gilland,et al. Implementation of simultaneous attenuation and detector response correction in SPECT , 1988 .
[32] Lee-Tzuu Chang,et al. A Method for Attenuation Correction in Radionuclide Computed Tomography , 1978, IEEE Transactions on Nuclear Science.
[33] J R Perry,et al. Correction of nonuniform attenuation in cardiac SPECT imaging. , 1989, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.
[34] David R. Haynor,et al. Improving the efficiency of emission tomography simulations using variance reduction techniques , 1990 .
[35] Ronald J. Jaszczak,et al. Physical Factors Affecting Quantitative Measurements Using Camera-Based Single Photon Emission Computed Tomography (Spect) , 1981, IEEE Transactions on Nuclear Science.
[36] M I Miller,et al. Maximum likelihood SPECT in clinical computation times using mesh-connected parallel computers. , 1991, IEEE transactions on medical imaging.
[37] L. Shepp,et al. Maximum Likelihood Reconstruction for Emission Tomography , 1983, IEEE Transactions on Medical Imaging.
[38] Eric C. Frey,et al. Parameterization of the scatter response function in SPECT imaging using Monte Carlo simulation , 1990 .
[39] E. Hoffman,et al. 3-D phantom to simulate cerebral blood flow and metabolic images for PET , 1990 .
[40] C E Floyd,et al. Energy and spatial distribution of multiple order Compton scatter in SPECT: a Monte Carlo investigation. , 1984, Physics in medicine and biology.
[41] Eric C. Frey,et al. Comparison between ML-EM and WLS-CG algorithms for SPECT image reconstruction , 1991 .
[42] A. Formiconi,et al. Compensation of spatial system response in SPECT with conjugate gradient reconstruction technique. , 1989, Physics in medicine and biology.
[43] M. Ljungberg,et al. A Monte Carlo program for the simulation of scintillation camera characteristics. , 1989, Computer methods and programs in biomedicine.
[44] B. Tsui,et al. Noise properties of the EM algorithm: II. Monte Carlo simulations. , 1994, Physics in medicine and biology.
[45] Charles E. Metz,et al. A MATHEMATICAL INVESTIGATION OF RADIOISOTOPE SCAN IMAGE PROCESSING , 1969 .
[46] Eric C. Frey,et al. A fast projector-backprojector pair modeling the asymmetric, spatially varying scatter response function for scatter compensation in SPECT imaging , 1993 .