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首页> 外文期刊>International Journal of Computer Vision >Non-rigid multi-modal image registration using cross-cumulative residual entropy
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Non-rigid multi-modal image registration using cross-cumulative residual entropy

机译:使用交叉累积残差熵的非刚性多模态图像配准

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摘要

In this paper we present a new approach for the non-rigid registration of multi-modality images. Our approach is based on an information theoretic measure called the cumulative residual entropy (CRE), which is a measure of entropy defined using cumulative distributions. Cross-CRE between two images to be registered is defined and maximized over the space of smooth and unknown non-rigid transformations. For efficient and robust computation of the non-rigid deformations, a tri-cubic B-spline based representation of the deformation function is used. The key strengths of combining CCRE with the tri-cubic B-spline representation in addressing the non-rigid registration problem are that, not only do we achieve the robustness due to the nature of the CORE measure, we also achieve computational efficiency in estimating the non-rigid registration. The salient features of our algorithm are: (i) it accommodates images to be registered of varying contrast+brightness, (ii) faster convergence speed compared to other information theory-based measures used for non-rigid registration in literature, (iii) analytic computation of the gradient of CCRE with respect to the non-rigid registration parameters to achieve efficient and accurate registration, (iv) it is well suited for situations where the source and the target images have field of views with large non-overlapping regions. We demonstrate these strengths via experiments on synthesized and real image data.
机译:在本文中,我们提出了一种用于多模态图像的非刚性配准的新方法。我们的方法基于称为累积剩余熵(CRE)的信息理论测度,这是使用累积分布定义的熵测度。在平滑和未知的非刚性变换的空间上定义并最大化要注册的两个图像之间的跨CRE。为了高效,鲁棒地计算非刚性变形,使用了基于三次三次B样条的变形函数表示。在解决非刚性配准问题时,将CCRE与三三次B样条表示法相结合的关键优势在于,不仅由于CORE度量的性质而达到了鲁棒性,而且在估计非刚性注册。我们算法的显着特征是:(i)可以容纳要记录的对比度+亮度变化的图像;(ii)与其他基于信息理论的非刚性配准方法相比,收敛速度更快;(iii)解析计算CCRE相对于非刚性配准参数的梯度,以实现高效,准确的配准。(iv)非常适合源图像和目标图像具有较大非重叠区域的视野的情况。我们通过对合成和真实图像数据进行实验来证明这些优势。

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