The Library
Dynamic positron emission tomography data-driven analysis using sparse Bayesian learning
Tools
Peng, Jyh-Ying, Aston, John A. D., Gunn, Roger N., Liou, Cheng-Yuan and Ashburner, John. (2008) Dynamic positron emission tomography data-driven analysis using sparse Bayesian learning. IEEE Transactions on Medical Imaging, Vol.27 (No.9). pp. 1356-1369. ISSN 0278-0062
Full text not available from this repository.
Official URL: http://dx.doi.org/10.1109/TMI.2008.922185
Abstract
A method is presented tor the analysis of dynamic positron emission tomography (PET) data using sparse Bayesian learning. Parameters are estimated in a compartmental framework using an over-complete exponential basis set and sparse Bayesian learning. The technique is applicable to analyses requiring either a plasma or reference tissue input function and produces estimates of the system's macro-parameters and model order. In addition, the Bayesian approach returns the posterior distribution which allows for some characterisation of the error component. The method is applied to the estimation of parametric images of neuroreceptor radioligand studies.
| Item Type: | Journal Article |
|---|---|
| Subjects: | Q Science > QA Mathematics R Medicine > RC Internal medicine |
| Divisions: | Faculty of Science > Statistics |
| Library of Congress Subject Headings (LCSH): | Tomography, Emission, Bayesian statistical decision theory, Compartmental analysis (Biology), Time-series analysis, Least squares |
| Journal or Publication Title: | IEEE Transactions on Medical Imaging |
| Publisher: | IEEE |
| ISSN: | 0278-0062 |
| Date: | September 2008 |
| Volume: | Vol.27 |
| Number: | No.9 |
| Number of Pages: | 14 |
| Page Range: | pp. 1356-1369 |
| Identification Number: | 10.1109/TMI.2008.922185 |
| Status: | Not Peer Reviewed |
| Publication Status: | Published |
| Access rights to Published version: | Restricted or Subscription Access |
| Funder: | Guo jia zi ran ke xue ji jin wei yuan hui (China) [National Natural Science Foundation of China] (NSFC) |
| Grant number: | NSC-94-2118-M-001-014 (NSFC), NSC-95-2118-M-001-003 (NSFC) |
| References: | [1] R. N. Gunn, S. R. Gunn, and V. J. Cunningham, “Positron emission tomography compartmental models,” J. Cerebral Blood Flow Metabol., vol. 21, no. 6, pp. 635–652, 2001. [2] R. N. Gunn, S. R. Gunn, F. E. Turkheimer, J. A. D. Aston, and V. J. Cunningham, “Positron emission tomography compartmental models: A basis pursuit strategy for kinetic modeling,” J. Cerebral Blood Flow Metabol., vol. 22, pp. 1425–1439, 2002. [3] V. J. Cunningham and T. Jones, “Spectral analysis of dynamic PET studies,” J. Cerebral Blood Flow Metabol., vol. 13, pp. 15–23, 1993. [4] C. L. Lawson and R. J. Hanson, Solving Least Squares Problems.. New York: Prentice-Hall, 1974. [5] K. Schmidt, “Which linear compartmental systems can be analyzed by spectral analysis of PET output data summed over all compartments?,” J. Cerebral Blood Flow Metabol., vol. 19, pp. 560–569, 1999. [6] S. S. Chen, D. L. Donoho, and M. A. Saunders, “Atomic decomposition by basis pursuit,” SIAM J. Sci. Comput., vol. 20, no. 1, pp. 33–61, 1999. [7] M. E. Tipping, “Sparse bayesian learning and the relevance vector machine,” J. Mach. Learn. Res., vol. 1, pp. 211–244, 2001. [8] M. E. Tipping, Bayesian Inference: An Introduction to Principles and Practice in Machine Learning. New York: Springer, 2004, vol. 3176, Lecture Notes Artificial Intelligence, pp. 41–62. [9] D. Mackay, “Bayesian interpolation,” Neural Comput., vol. 4, pp. 415–447, 1992. [10] A. A. Lammertsma and S. P. Hume, “Simplified reference tissue model for PET receptor studies,” NeuroImage, vol. 4, no. 3, pp. 153–158, Dec. 1996. [11] R. B. Innis, V. J. Cunningham, J. Delforge, M. Fujita, R. N. Gunn, J. Holden, S. Houle, S.-C. Huang, M. Ichise, H. Iida, H. Ito, Y. Kimura, R. A. Koeppe, G. M. Knudsen, J. Knuuti, A. A. Lammertsma, M. Laruelle, R. P. Maguire, M. Mintun, E. D. Morris, R. Parsey, J. Price, M. Slifstein, V. Sossi, T. Suhara, J. Votaw, D. F. Wong, and R. E. Carson, “Consensus nomenclature for in vivo imaging of reversibly binding radioligands,” J. Cerebral Blood Flow Metabol., vol. 27, pp. 1533–1539, 2007. [12] Z. Cselényi, H. Olsson, C. Halldin, B. Gulyás, and L. Farde, “A comparison of recent parametric neuroreceptor mapping approaches based on measurements with the high affinity PET radioligands [11C]FLB 457 and [11C]WAY 100635,” NeuroImage, vol. 32, pp. 1690–1708, 2006. [13] F. Turkheimer, L. Sokoloff, A. Bertoldo, G. Lucignani, M. Reivich, J. L. Jaggi, and K. Schmidt, “Estimation of component and parameter distributions in spectral analysis,” J. Cerebral Blood Flow Metabol., vol. 18, pp. 1211–1222, 1998. [14] S. L.Kukreja and R. N. Gunn, “Bootstrapped DEPICT for error estimation in PET functional imaging,” NeuroImage, vol. 21, pp. 1096–1104, 2004. [15] J. Berger, Statistical Decision Theory and Bayesian Analysis, 2nd ed. New York: Springer-Verlag, 1985. [16] R. N. Gunn, A. A. Lammertsma, S. P. Hume, and V. J. Cunningham, “Parametric imaging of ligand-receptor binding in PET using a simplified reference region model,” NeuroImage, vol. 6, no. 4, pp. 279–2787, Nov. 1997. [17] G. A. F. Seber and C. J. Wild, Nonlinear Regression. New York: Wiley, 1989. [18] P. E. Kinahan and J. G. Rogers, “Analytic 3D image reconstruction using all detected events,” IEEE Trans. Nucl. Sci., vol. 36, no. 1, pp. 964–968, Feb. 1989. [19] D. Townsend, A. Geissbuhler, M. Defrise, E. J. Hoffman, T. J. Spinks, D. L. Bailey, M.-C. Gilardi, and T. Jones, “Fully three-dimensional reconstruction for a PET camera with retractable septa,” IEEE Trans. Med. Imag., vol. 10, pp. 505–512, Oct. 1991. [20] J. M. Bland and D. G. Altman, “Statistical methods for assessing agreement between 2 methods of clinical measurement,” Lancet, vol. 8476, pp. 307–310, 1986. [21] C. S. Patlak, R. G. Blasberg, and J. D. Fenstermacher, “Graphical evaluation of blood-to-brain transfer constants from multiple-time uptake data,” J. Cereb. Blood Flow Metabol., vol. 3, pp. 1–7, 1983. [22] J. Logan, J. S. Fowler, N. D. Volkow, A. P. Wolf, S. L. Dewey, D. J. Schlyer, R. R. MacGregor, R. Hitzemann, B. Bendriem, S. J. Gatley, and D. R. Christman, “Graphical analysis of reversible radioligand binding from time activity measurements applied to N-C- 11-methy-(-)cocaine PET studies in human subjects,” J. Cereb Blood Flow Metabol., vol. 10, no. 5, pp. 740–747, 1989. [23] M. Slifstein and M. Laruelle, “Effects of statistical noise on graphic analysis of PET neuroreceptor studies,” J. Nucl. Med., vol. 41, pp. 2083–2088, 2000. [24] J. A. D. Aston, R. N. Gunn, K. J. Worsley, Y. Ma, A. C. Evans, and A. Dagher, “A statistical method for the analysis of positron emission tomography neuroreceptor ligand data,” NeuroImage, vol. 12, pp. 245–256, 2000. [25] D. P. Wipf and B. D. Rao, “Sparse bayesian learning for basis selection,” IEEE Trans. Signal Process., vol. 52, no. 8, pp. 2153–2164, Aug. 2004. [26] M. E. Tipping and A. Faul, “Fast marginal likelihood maximisation for sparse bayesian models,” presented at the 9th Int. Workshop Artif. Intell. Stat., Key West, FL, 2003. [27] S. N. Goodman, “Toward evidence-based medical statistics. 2: The Bayes factor,” Ann. Internal Med., vol. 130, pp. 995–1013, 1999. |
| URI: | http://wrap.warwick.ac.uk/id/eprint/29422 |
Data sourced from Thomson Reuters' Web of Knowledge
Actions (login required)
![]() |
View Item |
Tools
Tools

