A Bayesian Approach to CT Reconstruction with Uncertain Geometry
Frederik H. Pedersen, Jakob S. J{\o}rgensen, and Martin S. Andersen

TL;DR
This paper introduces a Bayesian method for CT reconstruction that jointly estimates the image and uncertain projection geometry, reducing artifacts and improving accuracy in practical scenarios.
Contribution
It presents a novel Bayesian approach with a hierarchical Gibbs sampler to jointly estimate reconstruction and geometry, including uncertainty quantification.
Findings
Significantly reduces misalignment artifacts in CT images.
Achieves comparable or better results than existing alignment methods.
Provides uncertainty estimates for geometric parameters.
Abstract
Computed tomography is a method for synthesizing volumetric or cross-sectional images of an object from a collection of projections. Popular reconstruction methods for computed tomography are based on idealized models and assumptions that may not be valid in practice. One such assumption is that the exact projection geometry is known. The projection geometry describes the relative location of the radiation source, object, and detector for each projection. However, in practice, the geometric parameters used to describe the position and orientation of the radiation source, object, and detector are estimated quantities with uncertainty. A failure to accurately estimate the geometry may lead to reconstructions with severe misalignment artifacts that significantly decrease their scientific or diagnostic value. We propose a novel reconstruction method that jointly estimates the reconstruction…
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Taxonomy
TopicsMedical Imaging Techniques and Applications · Advanced X-ray and CT Imaging · Radiation Dose and Imaging
