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Coresets Vs Clustering: Comparison of Methods for Redundancy Reduction in Very Large White Matter Fiber Sets

机译:核心组与集群:非常大的白色物质光纤集中减少冗余的方法比较

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Recent advances in Diffusion Weighted Magnetic Resonance Imaging (DW-MRI) of white matter in conjunction with improved tractography produce impressive reconstructions of White Matter (WM) pathways. These pathways (fiber sets) often contain hundreds of thousands of fibers, or more. In order to make fiber based analysis more practical, the fiber set needs to be preprocessed to eliminate redundancies and to keep only essential representative fibers. In this paper we demonstrate and compare two distinctive frameworks for selecting this reduced set of fibers. The first framework entails pre-clustering the fibers using k-means, followed by Hierarchical Clustering and replacing each cluster with one representative. For the second clustering stage seven distance metrics were evaluated. The second framework is based on an efficient geometric approximation paradigm named coresets. Coresets present a new approach to optimization and have huge success especially in tasks requiring large computation time and/or memory. We propose a modified version of the coresets algorithm, Density Coreset. It is used for extracting the main fibers from dense datasets, leaving a small set that represents the main structures and connectivity of the brain. A novel approach, based on a 3D indicator structure, is used for comparing the frameworks. This comparison was applied to High Angular Resolution Diffusion Imaging (HARDI) scans of 4 healthy individuals. We show that among the clustering based methods, that cosine distance gives the best performance, hi comparing the clustering schemes with coresets, Density Coreset method achieves the best performance.
机译:白质扩散加权磁共振成像(DW-MRI)的最新进展结合改进的束线照相术可令人印象深刻地重建白质(WM)途径。这些路径(光纤集)通常包含成千上万个光纤,甚至更多。为了使基于纤维的分析更加实用,需要对纤维组进行预处理以消除冗余并仅保留必要的代表性纤维。在本文中,我们演示并比较了两种独特的框架来选择这种减少的纤维。第一个框架需要使用k均值对纤维进行预聚类,然后进行层次聚类,并用一个代表替换每个聚类。对于第二个聚类阶段,评估了七个距离度量。第二个框架基于名为coresets的有效几何近似范例。核心集提出了一种新的优化方法,并取得了巨大的成功,尤其是在需要大量计算时间和/或内存的任务中。我们提出了核心集算法的修改版本,即密度核心集。它用于从密集的数据集中提取主要纤维,只剩下一个很小的集合,代表大脑的主要结构和连通性。一种基于3D指示器结构的新颖方法用于比较框架。此比较应用于4位健康个体的高角度分辨率扩散成像(HARDI)扫描。我们表明,在基于聚类的方法中,余弦距离可提供最佳性能,在将聚类方案与核心集进行比较时,密度核心集方法可实现最佳性能。

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