首页> 外文会议>European Conference on Computer Vision(ECCV 2004) pt.3; 20040511-20040514; Prague; CZ >A Topology Preserving Non-rigid Registration Method Using a Symmetric Similarity Function-Application to 3-D Brain Images
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A Topology Preserving Non-rigid Registration Method Using a Symmetric Similarity Function-Application to 3-D Brain Images

机译:使用对称相似度函数的拓扑保留非刚性配准方法-在3D脑图像中的应用

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3-D non-rigid brain image registration aims at estimating consistently long-distance and highly nonlinear deformations corresponding to anatomical variability between individuals. A consistent mapping is expected to preserve the integrity of warped structures and not to be dependent on the arbitrary choice of a reference image: the estimated transformation from A to B should be equal to the inverse transformation from B to A. This paper addresses these two issues in the context of a hierarchical parametric modeling of the mapping, based on B-spline functions. The parameters of the model are estimated by minimizing a symmetric form of the standard sum of squared differences criterion. Topology preservation is ensured by constraining the Jacobian of the transformation to remain positive on the whole continuous domain of the image as a non trivial 3-D extension of a previous work dealing with the 2-D case. Results on synthetic and real-world data are shown to illustrate the contribution of preserving topology and using a symmetric similarity function.
机译:3-D非刚性脑图像配准旨在一致地估计与个体之间的解剖变异性相对应的长距离和高度非线性变形。预期一致的映射将保留扭曲结构的完整性,并且不依赖于参考图像的任意选择:从A到B的估计变换应等于从B到A的逆变换。本文针对这两个问题基于B样条函数的映射的分层参数建模环境中的问题。通过最小化标准差平方和标准的对称形式来估计模型的参数。通过限制变换的雅可比行列,使其在图像的整个连续域上保持正值,作为先前处理2D情况的非平凡3D扩展,可以确保拓扑保留。显示了合成和真实数据的结果,以说明保留拓扑结构和使用对称相似性函数的作用。

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