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[1] L. A. Shepp and Y. Vardi, “Maximum Likelihood Reconstruction for Emission Tomography,” IEEE Transactions on Medical Imaging, Vol. MI-1, No. 2, pp. 113-122, October 1982. [2] E. Levitan and G. T. Herman, “A Maximum A Posteriori Probability Expectation Maximization Algorithm for Image Reconstruction in Emission Tomography, ” IEEE Transactions on Medical Imaging, Vol. MI-6, No. 3, pp. 185-192, September 1987. [3] H. M. Hudson and R. S. Larkin, “Accelerated Image Reconstruction Using Ordered Subsets of Projection Data,” IEEE Transactions on Medical Imaging, Vol. 13, No. 4, pp. 601-609, December 1994. [4] T. K. Lewellen, “Time-of-Flight PET, ” Seminars in Nuclear Medicine, Vol. 28, No. 3, pp. 268-275, July 1998. [5] W. W. Moses, “Time of Flight in PET Revisited,” IEEE Transactions on Nuclear Science, Vol. 50, No. 5, pp. 1325-1330, October 2003. [6] C. L. Melcher and J. S. Schweitzer, “Cerium-doped Lutetium Oxyorthosilicate: A Fast, Efficient New Scintillator, ” IEEE Transactions on Nuclear Science, Vol. 39, No. 4, pp. 502-505, August 1992. [7] D. L. Snyder, L. J. Thomas and M. M. Ter-Pogossian, “A Mathematical Model for Positron-Emission Tomography Systems Having Time-of-Flight Measurements,” IEEE Transactions on Nuclear Science, Vol. NS-28, No. 3, pp. 3575-3583, June 1981. [8] M. Conti, B. Bendriem, M. Casey et al. “First experimental results of time-of-flight reconstruction on an LSO PET scanner,” Physics in Medicine and Biology, Vol. 50, No. 19, pp. 4507-4526, September 2005. [9] R. M. Manjeshwar, Y. Shao and F. P. Jansen, “Image quality improvements with time-of-flight positron emission tomography for molecular imaging,” IEEE International Conference on Acoustics, Speech, and Signal Proceedings. Vol. 5, pp. v/853-v/856, 2005. [10] P. J. Green, “Bayesian Reconstructions From Emission Tomography Data Using a Modified EM Algorithm,” IEEE Transactions on Nuclear Science, Vol. 9, No. 1, pp. 84-93, March 1990. [11] T. J. Hebert and R. Leahy, “Statistic-Based MAP Image Reconstruction from Poisson Data Using Gibbs Priors,” IEEE Transactions on Signal Processing, Vol. 40, No. 9, pp. 2290-2303, September 1992. [12] S. Geman and D. Geman, “Stochastic Relaxation, Gibbs Distributions, and the Bayesian Restoration of Images,” IEEE Transactions on Pattern Analysis and Machine Intelligence, Vol. PAMI-6, No. 6, pp. 721-741, November 1984. [13] J. Besag, “Towards Bayesian Image Analysis,” Journal of Applied Statistics, Vol. 16, No. 3, pp. 395-407, 1989. [14] E. U. Mumcuogluyz, R. M. Leahy and S. R. Cherryz, “Bayesian reconstruction of PET images: methodology and performance analysis,” Phys. Med. Biol. Vol. 41, pp. 1777-1807, 1996. [15] S. Geman and D. E. McClure, “Bayesian Image Analysis: An Application to Single Photon Emission Tomography,” in Proc. Statist. Comput. Sect. Amer. Statist. Assoc. pp. 12-18, 1985. [16] J. Nuyts, D. Beque ́, P. Dupont and L. Mortelmans, “A Concave Prior Penalizing Relative Differences for Maximum-a-Posteriori Reconstruction in Emission Tomography, ” IEEE Transactions on Nuclear Science, Vol. 49, No. 1, pp. 56-60, February 2002. [17] C. M. Kao, “Windowed image reconstruction for time-of-flight positron emission tomography, ” Physics in Medicine and Biology, Vol. 53, No. 13, pp. 3431-3445, June 2008. [18] Maurizio Conti, “Effect of Randoms on Signal-to-Noise Ratio in TOF PET, ” IEEE Transactions on Nuclear Science, Vol. 53, No. 3, pp. 1188-1193, June 2006. [19] D. L. Snyder, D. G. Politte, “Image reconstruction from list-mode data in an emission tomography system having time-of-flight measurements, ” IEEE Transactions on Nuclear Science, Vol. Ns-20, No. 3, pp. 1843-1849, June 1983. [20] D. G. Politte, “Image Improvements in Positron-Emission Tomography Due to Measuring Differential Time-of-Flight and Using Maximum-Likelihood Estimation, ” IEEE Transactions on Nuclear Science, Vol. 37, No. 2, pp. 737-742, April 1990. [21] M. Defrise, M. E. Casey, C. Michel and M. Conti, “Fourier rebinning of time-of-flight PET data, ” Physics in Medicine and Biology, Vol. 50, pp. 2749-2763, May 2005. [22] M. Defrise, V. Panin, C. Michel and M. E. Casey, “Discrete axial rebinning for time-of-flight PET, ” IEEE Nuclear Science Symposium Conference Record, M10-2, pp. 2370-2374, 2006. [23] M. E. Daube-Witherspoon, S. Surti, S. Matej, et al., “Influence of time-of-flight kernel accuracy in TOF-PET reconstruction, ” IEEE Nuclear Science Symposium Conference Record, M04-3, pp. 1723-1727, November 2006. [24] S. Vandenberghe, M. E. Daube-Witherspoon, R. M. Lewitt et al., ”Fast reconstruction of 3D time-of-flight PET data by axial rebinning and transverse mashing, ” Physics in Medicine and Biology, Vol. 51, No. 6, pp. 1603-1621, March 2006. [25] D. J. Kadrmas, M. E. Casey, M. Conti et al., “Impact of time-of-flight on PET tumor detection, ” The Journal of Nuclear Medicine, Vol. 50, No. 8, pp. 1315-1323, April 2009. [26] C. Lois, B. W. Jakoby, M. J. Long et al., “An assessment of the impact of incorporating time-of-flight information into clinical PET/CT imaging, ” The Journal of Nuclear Medicine, Vol. 51, No. 2, pp. 237-245, February 2010. [27] B.W. Jakoby, Y. Bercier, M. Conti et al., “Performance Investigation of a Time-of-Flight PET/CT Scanner, ” IEEE Nuclear Science Symposium Conference Record, M06-39, pp. 3738-3743, 2008. [28] R. L. Siddon, “Fast calculation of the exact radiological path for a three-dimensional CT array, ” Medical Physics, Vol. 12, No. 2, pp. 252-255, April 1985. [29] J. M. Wilson, T. G. Turkington, “TOF-PET Small-Lesion Image Quality Measured Over a Range of Phantom Sizes, ” IEEE Transactions on Pattern Analysis and Machine Intelligence, Vol. 60, No. 3, pp. 1589-1595, June 2013. [30] J. M. Wilson, T. G. Turkington, “Multisphere phantom and analysis algorithm for PET image quality assessment, ” Physics in Medicine and Biology, Vol. 53, No. 12, pp. 3267-3278, May 2008.
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