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Factor Analysis of Dynamic PET Images: Beyond Gaussian Noise
Author(s) -
Yanna Cruz Cavalcanti,
Thomas Oberlin,
Nicolas Dobigeon,
Cédric Févotte,
Simon Stute,
Maria-João Ribeiro,
Clovis Tauber
Publication year - 2019
Publication title -
ieee transactions on medical imaging
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.322
H-Index - 224
eISSN - 1558-254X
pISSN - 0278-0062
DOI - 10.1109/tmi.2019.2906828
Subject(s) - divergence (linguistics) , noise (video) , computer science , range (aeronautics) , gaussian , gaussian noise , artificial intelligence , dynamic range , factor (programming language) , pattern recognition (psychology) , noise measurement , algorithm , image (mathematics) , computer vision , noise reduction , materials science , physics , composite material , quantum mechanics , programming language , philosophy , linguistics
Factor analysis has proven to be a relevant tool for extracting tissue time-activity curves (TACs) in dynamic PET images, since it allows for an unsupervised analysis of the data. Reliable and interpretable results are possible only if it is considered with respect to suitable noise statistics. However, the noise in reconstructed dynamic PET images is very difficult to characterize, despite the Poissonian nature of the count rates. Rather than explicitly modeling the noise distribution, this paper proposes to study the relevance of several divergence measures to be used within a factor analysis framework. To this end, the β -divergence, widely used in other applicative domains, is considered to design the data-fitting term involved in three different factor models. The performances of the resulting algorithms are evaluated for different values of β , in a range covering Gaussian, Poissonian, and Gamma-distributed noises. The results obtained on two different types of synthetic images and one real image show the interest of applying non-standard values of β to improve the factor analysis.

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