Parameterizing the Angular Distribution of Emission: A Model for TOF-PET Low-Count Reconstruction
Maxime Toussaint (1), Francis Loignon-Houle (2), Roger Lecomte (2),, Jean-Pierre Dussault (1) ((1) Department of Computer Science, Universit\'e de, Sherbrooke, Sherbrooke, QC, Canada, (2) Sherbrooke Molecular Imaging Center, of CRCHUS, Department of Nuclear Medicine

TL;DR
This paper introduces PADE, a novel model for low-count TOF-PET reconstruction that explicitly parameterizes emission angular distribution, showing potential for less noisy solutions compared to classical models in ultra-fast TOF scenarios.
Contribution
The paper proposes PADE, a new reconstruction approach that extends the classical model by including the projection domain with greater degrees of freedom, suitable for ultra-fast TOF-PET.
Findings
PADE achieves similar contrast recovery as MLEM for larger structures.
PADE converges to less noisy solutions than MLEM.
Potential for improved low-count PET reconstruction with ultra-fast TOF.
Abstract
Low-count reconstruction remains a challenge for Positron Emission Tomography (PET) even with the recent progress in time-of-flight (TOF) resolution. In this context, the bias between the acquired histogram, consisting of low values or zeros, and the expected histogram, obtained from the forward projector, is propagated to the image, resulting in a biased reconstruction. This situation could be exacerbated with finer resolution of the TOF information, which further sparsifies the acquired histogram. We propose a new approach to circumvent this limitation of the classical reconstruction model. It consists of extending the description of the reconstruction scheme to also explicitly include the projection domain by Parameterizing the Angular Distribution of Emission (PADE). This parametrization has greater degrees of freedom than the log-likelihood model, which can not be harnessed in…
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Taxonomy
TopicsMedical Imaging Techniques and Applications · Atomic and Subatomic Physics Research · Advanced MRI Techniques and Applications
