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Tracking and Validation Techniques for Topographically Organized Tractography

机译:地形组织地形学的跟踪和验证技术

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摘要

Topographic regularity of axonal connections is commonly understood as the preservation of spatial relationships between nearby neurons and is a fundamental structural property of the brain. In particular the retinotopic mapping of the visual pathway can even be quantitatively computed. Inspired from this previously untapped anatomical knowledge, we propose a novel tractography method that preserves both topographic and geometric regularity. We make use of parameterized curves with Frenet-Serret frame and introduce a highly flexible mechanism for controlling geometric regularity. At the same time, we incorporate a novel local data support term in order to account for topographic organization. Unifying geometry with topographic regularity, we develop a Bayesian framework for generating highly organized streamlines that accurately follow neuroanatomy. We additionally propose two novel validation techniques to quantify topographic regularity. In our experiments, we studied the results of our approach with respect to connectivity, reproducibility and topographic regularity aspects. We present both qualitative and quantitative comparisons of our technique against three algorithms from MRtrix3. We show that our method successfully generates highly organized fiber tracks while capturing bundle anatomy that are geometrically challenging for other approaches.
机译:轴突连接的拓扑规律性通常被理解为保留附近神经元之间的空间关系,并且是大脑的基本结构特性。特别地,甚至可以定量计算视觉通路的视网膜局部定位。从以前未开发的解剖学知识中汲取灵感,我们提出了一种既可以保持地形和几何规律性又可以保留的新颖的束线学方法。我们使用带有Frenet-Serret框架的参数化曲线,并引入了高度灵活的机制来控制几何规律性。同时,为了说明地形组织,我们引入了一个新颖的本地数据支持术语。我们将几何与地形规律性统一起来,我们开发了一种贝叶斯框架,用于生成高度组织化的流线,以精确地遵循神经解剖学。我们另外提出了两种新颖的验证技术来量化地形规律性。在我们的实验中,我们研究了关于连通性,可再现性和地形规则性方面的方法结果。我们介绍了我们的技术与MRtrix3的三种算法的定性和定量比较。我们证明了我们的方法成功地生成了高度组织化的纤维轨迹,同时捕获了其他方法在几何上具有挑战性的束解剖结构。

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