2021
DOI: 10.1002/mp.14674
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Joint affine and deformable three‐dimensional networks for brain MRI registration

Abstract: Purpose Volumetric medical image registration has important clinical significance. Traditional registration methods may be time‐consuming when processing large volumetric data due to their iterative optimizations. In contrast, existing deep learning‐based networks can obtain the registration quickly. However, most of them require independent rigid alignment before deformable registration; these two steps are often performed separately and cannot be end‐to‐end. Methods We propose an end‐to‐end joint affine and … Show more

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Cited by 15 publications
(26 citation statements)
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References 33 publications
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“…We compared our method with four cutting‐edge registration networks, including VoxelMorph (VM), 15 FAIM, 22 Multi‐FC, 23 and JADN 24 . Among these compared methods, VM, FAIM, and Multi‐FC are unsupervised methods using only intensity‐based similarity to train their registration networks.…”
Section: Experiments and Resultsmentioning
confidence: 99%
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“…We compared our method with four cutting‐edge registration networks, including VoxelMorph (VM), 15 FAIM, 22 Multi‐FC, 23 and JADN 24 . Among these compared methods, VM, FAIM, and Multi‐FC are unsupervised methods using only intensity‐based similarity to train their registration networks.…”
Section: Experiments and Resultsmentioning
confidence: 99%
“…The deformable subnetwork has an encoder‐decoder architecture, and includes a dilated convolutional block at the last layer of the encoder. The loss function for the registration backbone is defined as £reg${\pounds}_{reg}$: £regfalse(F,Mfalse)=£affinefalse(F,Mϕaffinefalse)£deformablefalse(F,Mϕaffineϕdeformablefalse)+λ£smoothfalse(ϕdeformablefalse),\begin{equation} \begin{split} {\pounds}_{reg}(F, M) = & - {\pounds}_{affine}(F, M\circ \phi _{affine})\\ &- {\pounds}_{deformable}(F, M \circ \phi _{affine}\circ \phi _{deformable})\\ & + \lambda {\pounds}_{smooth}(\phi _{deformable}), \end{split} \end{equation}where £affine${\pounds}_{affine}$ and £deformable${\pounds}_{deformable}$ define similarity criterion (here, we use normalized cross‐correlation function 3 ), and £smooth${\pounds}_{smooth}$ regularizes the smoothness of the deformable displacement field ϕdeformable$\phi _{deformable}$ (here, we use a diffusion regularizer 24 ); operator ○ is a warping operation; λ is a weighting parameter.…”
Section: Methodsmentioning
confidence: 99%
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“…All the above-described networks achieved promising registration accuracy across various datasets. Moreover, aside from purely deformable registration, Zhu et al used a registration scheme that combined both affine and deformable MR-MR brain registration methods (101). The affine network used global similarity as the loss function, whereas the deformable network used local similarity.…”
Section: Applicationsmentioning
confidence: 99%
“…Deep neural networks have achieved outstanding achievements in many areas of medical image computing, 1 including de‐noising, 9,10 super‐resolution, 11,12 cancer detection, 13 registration, 14 and single organ segmentation (e.g., heart, 15 prostate, 16 liver 17 ). However, multi‐organ segmentation is still a challenging task (e.g., abdominal multi‐organs 18 ).…”
Section: Introductionmentioning
confidence: 99%