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Learned Shrinkage Approach for Low-Dose Reconstruction in Computed Tomography
Author(s) -
Joseph Shtok,
Michael Elad,
Michael Zibulevsky
Publication year - 2013
Publication title -
international journal of biomedical imaging
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.626
H-Index - 41
eISSN - 1687-4196
pISSN - 1687-4188
DOI - 10.1155/2013/609274
Subject(s) - streak , iterative reconstruction , projection (relational algebra) , shrinkage , computer science , noise reduction , noise (video) , filter (signal processing) , algorithm , nonlinear system , reduction (mathematics) , image (mathematics) , mean squared error , artificial intelligence , computer vision , mathematics , optics , statistics , machine learning , physics , geometry , quantum mechanics
We propose a direct nonlinear reconstruction algorithm for Computed Tomography (CT), designed to handle low-dose measurements. It involves the filtered back-projection and adaptive nonlinear filtering in both the projection and the image domains. The filter is an extension of the learned shrinkage method by Hel-Or and Shaked to the case of indirect observations. The shrinkage functions are learned using a training set of reference CT images. The optimization is performed with respect to an error functional in the image domain that combines the mean square error with a gradient-based penalty, promoting image sharpness. Our numerical simulations indicate that the proposed algorithm can manage well with noisy measurements, allowing a dose reduction by a factor of 4, while reducing noise and streak artifacts in the FBP reconstruction, comparable to the performance of a statistically based iterative algorithm.

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