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Fast Nonparametric Mutual-information-based Registration and Uncertainty Estimation

机译:快速的基于非参数互信息的配准和不确定度估计

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In this paper we propose a probabilistic model for multimodal non-linear registration that directly incorporates the mutual information (MI) metric into a demons-like optimization scheme. In contrast to uni-modal registration, where the demons algorithm uses repeated spatial filtering to obtain very fast solutions, Mi-based registration currently relies on general-purpose optimization schemes that are much slower. The central idea of this work is to reformulate an often-used histogram interpolation technique in MI implementations as an explicit spatial interpolation step within a generative model. By exploiting the specific structure of this model, we obtain a dedicated and fast expectation-maximization optimizer with demons-like properties. This also leads to an easy-to-implement Gibbs sampler to infer registration uncertainty in high-dimensional deformation models, involving very little additional code and no external tuning. Preliminary experiments on multi-modal brain MRI images show that the proposed optimizer can be both faster and more accurate than the free-form deformation method implemented in Elastix. We also demonstrate the sampler's ability to produce direct uncertainty estimates of Mi-based registrations - to the best of our knowledge the first method in the literature to do so.
机译:在本文中,我们提出了一种用于多模式非线性配准的概率模型,该模型将互信息(MI)度量直接合并到类似恶魔的优化方案中。与单模式注册相反,在单模式注册中,恶魔算法使用重复的空间滤波来获得非常快的解决方案,而基于Mi的注册当前依赖于慢得多的通用优化方案。这项工作的中心思想是将在MI实现中常用的直方图插值技术重新构造为生成模型中的显式空间插值步骤。通过利用此模型的特定结构,我们获得了具有恶魔般特性的专用且快速的期望最大化优化器。这也导致易于实现的Gibbs采样器可以推断高维变形模型中的套准不确定性,涉及很少的附加代码,并且无需外部调整。在多模式大脑MRI图像上的初步实验表明,与Elastix中实现的自由形式变形方法相比,所提出的优化器可以更快,更准确。我们还展示了采样器能够生成基于Mi的注册的直接不确定性估计值的能力-据我们所知,这是文献中第一个这样做的方法。

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