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Inter-group image registration by hierarchical graph shrinkage

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TLDR
A novel inter-group image registration method to register different groups of images simultaneously, using a hierarchical two-level graph to model the distribution of entire images on the manifold, with intra-graph representing the image distribution in each group and the inter-graph describing the relationship between two groups.
Abstract
In this paper, we propose a novel inter-group image registration method to register different groups of images (e.g., young and elderly brains) simultaneously. Specifically, we use a hierarchical two-level graph to model the distribution of entire images on the manifold, with intra-graph representing the image distribution in each group and the inter-graph describing the relationship between two groups. Then the procedure of inter-group registration is formulated as a dynamic evolution of graph shrinkage. The advantage of our method is that the topology of entire image distribution is explored to guide the image registration. In this way, each image coordinates with its neighboring images on the manifold to deform towards the population center, by following the deformation pathway simultaneously optimized within the graph. Our proposed method has been also compared with other state-of-the-art inter-group registration methods, where our method achieves better registration results in terms of registration accuracy and robustness.

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Citations
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Journal ArticleDOI

A review on registration of medical images using graph theoretic approaches

TL;DR: This paper mainly discusses the methods that use the graph approach to register the medical images and gives a brief description of the methods present.

Groupwise whole-body MR image registration guided by zero-average volume changes

Martino Pilia
TL;DR: Imiomics (imaging-omics) is an image analysis technique developed at Uppsala University that allows statistical analysis of whole-body image data from scans of multiple subjects.
References
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Journal ArticleDOI

The geometric median on Riemannian manifolds with application to robust atlas estimation

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