局部约束的三次b样条变形控制体积变化

J. Dauguet, A. Hérard, J. Declerck, T. Delzescaux
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引用次数: 9

摘要

在大多数非刚性配准方法中隐含地假设,要么在两个图像中都可以找到相应的结构,要么与所选变换类相关的正则化在其他地方产生相关的变形。然而,当待配准的图像具有不同的对比度和分辨率时(如体内/死后),或者为了使某些特定组织(如肿瘤、骨骼)的变形最小化,就需要对这些区域的位移场进行局部控制。在这项工作中,我们提出了一种基于三次b样条变换的原始配准方法,该方法允许在预定义区域内约束由估计变换引起的体积变化(变换的雅可比矩阵的行列式相对于1的变化)。拉格朗日乘法器用于互信息的约束最小化。我们在具有不同体积变化公差的人工图像和一个真实的3D图像上测试了我们的方法:它在尊重约束的情况下执行有效。
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Locally constrained cubic B-spline deformations to control volume variations
It is implicitly assumed in most non-rigid registration methods that either corresponding structures can be found in both images, or that the regularization associated with the class of transformations chosen produce pertinent deformations elsewhere. However, when the images to register have a different contrast and resolution (e.g. in vivo / post mortem), or to minimize the deformation of some specific tissues (e.g. tumor, bones), it is necessary to have local control on the displacement field in these regions. We propose in this work an original registration method based on cubic B-spline transformations which allows to bound the variation of volume induced by the estimated transformation (variation of the determinant of the Jacobian of the transformation relatively to 1) in a predefined region. Lagrange multipliers are used to perform the constrained minimization of mutual information. We tested our method on artificial images with different tolerances on the volume variation and on one real 3D image: it performed efficiently while respecting the constraints.
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