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Reproducibility of connectivity based parcellation: primary visual cortex.基于连通性的脑区划分的可重复性:初级视觉皮层
Proc Int Soc Magn Reson Med Sci Meet Exhib Int Soc Magn Reson Med Sci Meet Exhib. 2013:2089.
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Joint T1 and brain fiber log-demons registration using currents to model geometry.使用电流对几何形状进行建模的关节T1与脑纤维对数恶魔配准
Med Image Comput Comput Assist Interv. 2012;15(Pt 2):57-65. doi: 10.1007/978-3-642-33418-4_8.
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DICCCOL: dense individualized and common connectivity-based cortical landmarks.DICCCOL:基于密集个体化和共同连通性的皮质标志点。
Cereb Cortex. 2013 Apr;23(4):786-800. doi: 10.1093/cercor/bhs072. Epub 2012 Apr 5.
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Hierarchical topological network analysis of anatomical human brain connectivity and differences related to sex and kinship.基于层级拓扑网络分析的人类大脑解剖连接及其与性别和亲属关系差异的研究。
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A Hough transform global probabilistic approach to multiple-subject diffusion MRI tractography.基于 Hough 变换的全局概率方法进行多体素弥散磁共振成像纤维束追踪。
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Methods for tractography-driven surface registration of brain structures.基于纤维束成像的脑结构表面配准方法。
Med Image Comput Comput Assist Interv. 2009;12(Pt 1):705-12. doi: 10.1007/978-3-642-04268-3_87.
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Complex network measures of brain connectivity: uses and interpretations.脑连接复杂网络度量:用途与解读。
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Model of autism: increased ratio of excitation/inhibition in key neural systems.自闭症模型:关键神经系统中兴奋/抑制比例增加。
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基于全脑结构连通性和连续连通性分析来注册皮质表面。

Registering cortical surfaces based on whole-brain structural connectivity and continuous connectivity analysis.

作者信息

Gutman Boris, Leonardo Cassandra, Jahanshad Neda, Hibar Derrek, Eschenburg Kristian, Nir Talia, Villalon Julio, Thompson Paul

出版信息

Med Image Comput Comput Assist Interv. 2014;17(Pt 3):161-8. doi: 10.1007/978-3-319-10443-0_21.

DOI:10.1007/978-3-319-10443-0_21
PMID:25320795
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC4283762/
Abstract

We present a framework for registering cortical surfaces based on tractography-informed structural connectivity. We define connectivity as a continuous kernel on the product space of the cortex, and develop a method for estimating this kernel from tractography fiber models. Next, we formulate the kernel registration problem, and present a means to non-linearly register two brains' continuous connectivity profiles. We apply theoretical results from operator theory to develop an algorithm for decomposing the connectome into its shared and individual components. Lastly, we extend two discrete connectivity measures to the continuous case, and apply our framework to 98 Alzheimer's patients and controls. Our measures show significant differences between the two groups.

摘要

我们提出了一个基于纤维束成像引导的结构连通性来配准皮质表面的框架。我们将连通性定义为皮质乘积空间上的连续核,并开发了一种从纤维束成像纤维模型估计该核的方法。接下来,我们阐述核配准问题,并提出一种对两个大脑的连续连通性轮廓进行非线性配准的方法。我们应用算子理论的理论结果来开发一种将连接组分解为其共享和个体成分的算法。最后,我们将两种离散连通性度量扩展到连续情况,并将我们的框架应用于98名阿尔茨海默病患者和对照组。我们的度量显示两组之间存在显著差异。