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An Integrated Approach for Locating Neuroanatomical Structure from MRI

机译:从MRI定位神经解剖结构的综合方法

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The wide availability of high resolution magnetic resonance images (MRI) of the brain has facilitated tremendous progress in neuroscience. Accurate automated segmentation and quantification of neuroanatomical structure from such images is crucial for the advancement of the understanding of brain morphology, both in normal variation and in disease. Gradient-based deformable surface finding is a powerful technique for locating structure in three-dimensional images. However, it often suffers from poorly defined edges and noise. This paper proposes a gradient-based deformable surface finding approach that integrates region information. This makes the resulting procedure more robust to noise and improper initialization. In addition, prior shape information may be incorporated. The algorithm uses Gauss's Divergence theorem to find the surface of a homogeneous region-classified area in the image and integrates this with a gray-level gradient-based surface finder. Experimental results on synthetic and MR brain images show that a significant improvement is achieved as a consequence of the use of this extra information. Further, these improvements are achieved with little increase in computational overhead, an advantage derived from the application of Gauss's Divergence theorem.
机译:大脑的高分辨率磁共振图像(MRI)的广泛应用促进了神经科学的巨大进步。从此类图像中准确准确地自动分割和量化神经解剖结构,对于增进对正常变化和疾病中大脑形态的理解至关重要。基于梯度的可变形表面发现是一种在三维图像中定位结构的强大技术。但是,它经常遭受边缘和噪声定义不清的困扰。本文提出了一种基于梯度的可变形表面发现方法,该方法整合了区域信息。这使得所产生的过程对噪声和不正确的初始化更加鲁棒。另外,可以合并先前的形状信息。该算法使用高斯的发散定理在图像中找到均质区域分类区域的表面,并将其与基于灰度梯度的表面查找器集成在一起。在合成和MR脑图像上的实验结果表明,由于使用了这些额外信息,因此取得了显着改善。此外,这些改进几乎不需要增加计算开销即可实现,这是应用高斯散度定理得出的优势。

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