Groupwise image registration based on a total correlation dissimilarity measure for quantitative MRI and dynamic imaging data

Journal Article (2018)
Author(s)

Jean Marie Guyader (Erasmus MC)

W. Huizinga (Erasmus MC)

Dirk H J Poot (TU Delft - ImPhys/Quantitative Imaging, Erasmus MC)

Matthijs van Kranenburg (Erasmus MC)

André Uitterdijk (Erasmus MC)

WJ Niessen (TU Delft - ImPhys/Quantitative Imaging, Erasmus MC)

S. Klein (Erasmus MC)

Research Group
ImPhys/Quantitative Imaging
Copyright
© 2018 Jean Marie Guyader, W. Huizinga, D.H.J. Poot, Matthijs van Kranenburg, André Uitterdijk, W.J. Niessen, S. Klein
DOI related publication
https://doi.org/10.1038/s41598-018-31474-7
More Info
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Publication Year
2018
Language
English
Copyright
© 2018 Jean Marie Guyader, W. Huizinga, D.H.J. Poot, Matthijs van Kranenburg, André Uitterdijk, W.J. Niessen, S. Klein
Research Group
ImPhys/Quantitative Imaging
Issue number
1
Volume number
8
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Abstract

The most widespread technique used to register sets of medical images consists of selecting one image as fixed reference, to which all remaining images are successively registered. This pairwise scheme requires one optimization procedure per pair of images to register. Pairwise mutual information is a common dissimilarity measure applied to a large variety of datasets. Alternative methods, called groupwise registrations, have been presented to register two or more images in a single optimization procedure, without the need of a reference image. Given the success of mutual information in pairwise registration, we adapt one of its multivariate versions, called total correlation, in a groupwise context. We justify the choice of total correlation among other multivariate versions of mutual information, and provide full implementation details. The resulting total correlation measure is remarkably close to measures previously proposed by Huizinga et al. based on principal component analysis. Our experiments, performed on five quantitative imaging datasets and on a dynamic CT imaging dataset, show that total correlation yields registration results that are comparable to Huizinga’s methods. Total correlation has the advantage of being theoretically justified, while the measures of Huizinga et al. were designed empirically. Additionally, total correlation offers an alternative to pairwise mutual information on quantitative imaging datasets.

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