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一种用于统计流体配准的拉格朗日公式。

A LAGRANGIAN FORMULATION FOR STATISTICAL FLUID REGISTRATION.

作者信息

Brun Caroline C, Lepore Natasha, Pennec Xavier, Chou Yi-Yu, Lee Agatha D, Barysheva Marina, de Zubicaray Greig I, McMahon Katie L, Wright Margaret J, Toga Arthur W, Thompson Paul M

机构信息

Laboratory of Neuro Imaging, Department of Neurology, UCLA, Los Angeles, CA 90095, USA.

Asclepios Research Project, INRIA, 06902 Sophia-Antipolis Cedex, France.

出版信息

Proc IEEE Int Symp Biomed Imaging. 2009 Jun-Jul;2009:975-978. doi: 10.1109/ISBI.2009.5193217. Epub 2009 Aug 7.

Abstract

We defined a new statistical fluid registration method with Lagrangian mechanics. Although several authors have suggested that empirical statistics on brain variation should be incorporated into the registration problem, few algorithms have included this information and instead use regularizers that guarantee diffeomorphic mappings. Here we combine the advantages of a large-deformation fluid matching approach with empirical statistics on population variability in anatomy. We reformulated the Riemannian fluid algorithm developed in [4], and used a Lagrangian framework to incorporate 0 and 1 order statistics in the regularization process. 92 2 midline corpus callosum traces from a twin MRI database were fluidly registered using the non-statistical version of the algorithm (), giving initial vector fields and deformation tensors. Covariance matrices were computed for both distributions and incorporated either separately ( and ) or together () in the registration. We computed heritability maps and two vector and tensor-based distances to compare the power and the robustness of the algorithms.

摘要

我们用拉格朗日力学定义了一种新的统计流体配准方法。尽管有几位作者建议应将关于大脑变异的经验统计纳入配准问题,但很少有算法包含此信息,而是使用保证微分同胚映射的正则化器。在这里,我们将大变形流体匹配方法的优点与解剖学中群体变异性的经验统计相结合。我们重新制定了文献[4]中开发的黎曼流体算法,并使用拉格朗日框架在正则化过程中纳入零阶和一阶统计。使用该算法的非统计版本对来自双胞胎MRI数据库的92条胼胝体中线轨迹进行流体配准,得到初始向量场和变形张量。计算两种分布的协方差矩阵,并将其分别(和)或一起()纳入配准。我们计算了遗传力图谱以及两个基于向量和张量的距离,以比较算法的效能和稳健性。

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