Related Experiment Video
Updated: May 4, 2026

Four-Dimensional CT Analysis Using Sequential 3D-3D Registration
Published on: November 23, 2019
Gaussianmorph: deformable medical image registration with Gaussian noise constraints
Ranran Zhang1, Shunbo Hu1, Wenyin Zhang1
1School of Information Science and Engineering, LinYi University, Linyi, 276000 Shandong China.
Abstract:
Deep learning-based image registration methods offer advantages of time efficiency and registration outcomes by automatically extracting enough image features. Currently, more and more scholars choose to use cascaded networks to achieve coarse-to-fine registration. Although cascaded networks take a lot of time in the training and inference stages, they can improve registration performance. In this study, we utilize the advantage of high registration performance of cascaded networks. Two VoxelMorph convolutional neural networks are cascaded together. The first VoxelMorph network outputs the dense deformation field of registration. The second network outputs a noisy deformation field, which serves to boost the registration performance by minimizing the error in comparison with Gaussian noise. At the same time, the Enhancement Features-encoder (EF-encoder) block is introduced in the encoder and decoder part of the network to achieve enhancement features functions by attention mechanism. This paper conducted experiments on LPBA40 and HBN datasets. The experimental results show that the Dice similarity coefficient, Average Symmetric Surface Distance, Structural similarity and Pearson correlation coefficient of GaussianMorph are better than those of VM, VM × 2 and TST-Net. Experimental results show that GaussianMorph can improve the registration accuracy.
More Related Videos
07:13Author Spotlight: An Efficient and Robust Software for Automated Fusion of Multiple Preclinical Imaging Modalities
Published on: October 27, 2023
02:09Multi-modal Pulmonary Imaging: Using Complementary Information from CT and Hyperpolarized 129Xe MRI to Evaluate Lung Structure-Function
Published on: April 12, 2024
Related Concept Videos
Gauss's Law: Cylindrical Symmetry
Gauss's Law: Planar Symmetry