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Cycle-Consistent Training for Reducing Negative Jacobian Determinant in Deep Registration Networks

机译:减少深度注册网络中负雅各布行列式的周期一致训练

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摘要

Image registration is a fundamental step in medical image analysis. Ideally, the transformation that registers one image to another should be a diffeomorphism that is both invertible and smooth. Traditional methods like geodesic shooting study the problem via differential geometry, with theoretical guarantees that the resulting transformation will be smooth and invertible. Most previous research using unsupervised deep neural networks for registration address the smoothness issue directly either by using a local smoothness constraint (typically, a spatial variation loss), or by designing network architectures enhancing spatial smoothness. In this paper, we examine this problem from a different angle by investigating possible training mechanisms/tasks that will help the network avoid predicting transformations with negative Jacobians and produce smoother deformations. The proposed cycle consistent idea reduces the number of folding locations in predicted deformations without making changes to the hyperparameters or the architecture used in the existing backbone registration network. Code for the paper is available at https://github.com/dykuang/Medical-image-registration.
机译:图像配准是医学图像分析的基本步骤。理想情况下,将一个图像对准另一个图像的变换应该是可逆且平滑的微分同构。测地线拍摄等传统方法是通过微分几何来研究该问题的,并在理论上保证所产生的变换将是平滑且可逆的。以前使用无监督深度神经网络进行配准的大多数研究都是通过使用局部平滑度约束(通常是空间变化损失)或设计增强空间平滑度的网络体系结构来直接解决平滑度问题。在本文中,我们通过研究可能的训练机制/任务来从不同的角度研究这个问题,这将有助于网络避免使用负雅可比矩阵预测变形并产生更平滑的变形。提出的周期一致性思想减少了预测变形中折叠位置的数量,而无需更改现有主干注册网络中使用的超参数或体系结构。该论文的代码可在https://github.com/dykuang/Medical-image-registration获得。

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