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A combined voxel and surface based method for topology correction of brain surfaces

机译:基于体素和曲面的组合方法来校正大脑表面的拓扑

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Brain surfaces provide a reliable representation for cortical mapping. The construction of correct surfaces from magnetic resonance images (MRI) segmentation is a challenging task, especially when genus zero surfaces are required for further processing such as parameterization, partial inflation and registration. The generation of such surfaces has been approached either by correcting a binary image as part of the segmentation pipeline or by modifying the mesh representing the surface. During this task, the preservation of the structure may be compromised because of the convoluted nature of the brain and noisy/imperfect segmentations. In this paper, we propose a combined, voxel and surface-based, topology correction method which preserves the structure of the brain while yielding genus zero surfaces. The topology of the binary segmentation is first corrected using a set of topology preserving operators applied sequentially. This results in a white matter/gray matter binary set with correct sulci delineation, homotopic to a filled sphere. Using the corrected segmentation, a marching cubes mesh is then generated and the tunnels and handles resulting from the meshing are finally removed with an algorithm based on the detection of non-separating loops. The approach was validated using 20 young individuals MRI from the OASIS database, acquired at two different time-points. Reproducibility and robustness were evaluated using global and local criteria such as surface area, curvature and point to point distance. Results demonstrated the method capability to produce genus zero meshes while preserving geometry, two fundamental properties for reliable and accurate cortical mapping and further clinical studies.
机译:脑表面为皮质映射提供了可靠的表示。来自磁共振图像(MRI)分割的正确表面的构造是一个具有挑战性的任务,特别是当归零表面需要进一步处理时,例如参数化,部分通货膨胀和登记。通过将二进制图像校正作为分割管道的一部分或通过修改表示表面的网格来实现这种表面的产生。在此任务期间,由于大脑和噪声/不完美分割的旋转性质,可能会受到结构的保存。在本文中,我们提出了一种组合的体素和基于表面的拓扑校正方法,其保留了大脑的结构,同时产生零表面。首先使用依次施加的一组拓扑保存运算符来校正二进制分割的拓扑。这导致白质/灰质二进制组,其具有正确的硫叠,同型填充球体。使用校正的分割,然后生成游行立方体网格,并且最终基于非分离环的检测用算法删除隧道和手柄。使用来自OASIS数据库的20名年轻人MRI验证了该方法,在两个不同的时间点中获得。使用诸如表面积,曲率和点距离等全局和局部标准来评估再现性和鲁棒性。结果证明了在保持几何形状的同时生产零网格,两种基本性质,可用于可靠和准确的皮质测绘以及进一步的临床研究的方法能力。

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