Applications of Iterative Reconstruction Methods in SPECT

We have applied iterative reconstruction methods to compensate for the major image degrading effects of photon attenuation and geometric response in SPECT imaging. The compensation methods implement, in the projection and backprojection operations of the iterative reconstruction algorithms, an accurate model of photon attenuation in the patient’s body and the geometric response of the collimated-detector system. To evaluate the corrective iterative reconstruction methods, data from a computer-generated phantom which simulated T1-201 distribution in the thoracic region was used. Also, the techniques were assessed using data from a cardiac SPECT study with T1-201. Our studies indicate that compensations for attenuation and detector response in SPECT are possible using iterative reconstruction techniques. The compensations are especially important when the attenuation coefficient distribution in the body region, such as the thorax, is non-uniform. The attenuation compensation scheme using the iterative maximum likelihood-EM (ML-EM) algorithm can provide reconstructed images with low noise amplification, and accurate quantitative information without distortions and artifacts. Also, compensation for detector response gives additional improvement in spatial resolution.

[1]  William G. Wee,et al.  On Methods of Three-Dimensional Reconstruction from a Set of Radioisotope Scintigrams , 1976, IEEE Transactions on Systems, Man, and Cybernetics.

[2]  G. Gullberg THE ATTENUATED RADON TRANSFORM: THEORY AND APPLICATION IN MEDICINE AND BIOLOGY , 1979 .

[3]  S Webb,et al.  Constrained deconvolution of SPECT liver tomograms by direct digital image restoration. , 1985, Medical physics.

[4]  D. Bailey,et al.  Improved SPECT using simultaneous emission and transmission tomography. , 1987, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.

[5]  T. Budinger,et al.  Three-dimensional reconstruction in nuclear medicine emission imaging , 1974 .

[6]  C. Metz,et al.  The exponential Radon transform , 1980 .

[7]  N. Pelc,et al.  An attenuated projector-backprojector for iterative SPECT reconstruction. , 1985, Physics in medicine and biology.

[8]  R. Gordon A tutorial on art (algebraic reconstruction techniques) , 1974 .

[9]  M T Madsen,et al.  Enhancement of SPECT images by Fourier filtering the projection image set. , 1985, Journal of nuclear medicine : official publication, Society of Nuclear Medicine.

[10]  Eiichi Tanaka A Fast Reconstruction Algorthm for Stationary Positron Emission Tomography Based on a Modified EM Algorithm , 1987, IEEE Transactions on Medical Imaging.

[11]  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.

[12]  L. Shepp,et al.  Maximum Likelihood Reconstruction for Emission Tomography , 1983, IEEE Transactions on Medical Imaging.

[13]  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.

[14]  Thomas F. Budinger,et al.  The Use of Filtering Methods to Compensate for Constant Attenuation in Single-Photon Emission Computed Tomography , 1981 .

[15]  A. Lent,et al.  ART: Mathematics and applications a report on the mathematical foundations and on the applicability to real data of the algebraic reconstruction techniques , 1973 .

[16]  G. Herman,et al.  Three-dimensional reconstruction from projections: a review of algorithms. , 1974, International review of cytology.

[17]  Lee-Tzuu Chang,et al.  A Method for Attenuation Correction in Radionuclide Computed Tomography , 1978, IEEE Transactions on Nuclear Science.

[18]  James M. Ortega,et al.  Iterative solution of nonlinear equations in several variables , 2014, Computer science and applied mathematics.

[19]  Chin-Tu Chen,et al.  On The Acceleration Of Maximum Likelihood Algorithms , 1988, Medical Imaging.

[20]  Linda Kaufman,et al.  Implementing and Accelerating the EM Algorithm for Positron Emission Tomography , 1987, IEEE Transactions on Medical Imaging.