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Brain connectivity, methodology and applications to the normal brain and dementia.

机译:大脑的连通性,方法学及其在正常大脑和痴呆症中的应用。

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摘要

The human brain, one of the most complex structures known, is composed of more than 100 billion neurons that process, disseminate, transform and attract information through more than a 100 trillion synapses. Interactions among brain cells give us the freedom to think, feel, move and maintain homeostasis all at the same time. To understand the systematic communication among brain cells, we require not only knowledge at elementary levels, but also at macroscopic level - aimed at the discovery of the emerging patterns and properties of neuronal interactions. Here, we used diffusion imaging to reveal the organization of neural pathways by capturing subtle changes in white matter make-up through measures sensitive to fiber integrity and microstructure - otherwise not detectable with standard MRI techniques. In addition, tractography was performed to infer neural pathways and connectivity patterns, yielding additional, more complex mathematical metrics describing the connectomics of brain networks. To assess the brain's network, graph theory was used - a branch of mathematics employed to model the topological organization of the white matter structure. Similarly, algebraic connectivity was also applied, not previously seen in the context of brain networks, which uses linear algebra and matrix theory to study the properties of graphs. These methods have all contributed to the discovery of potential biomarkers that can aid the understanding of white matter deterioration in the brain; special focus was directed towards neurodegenerative diseases such as Alzheimer's disease and all of its clinical stages, as well as frontotemporal dementia.
机译:人脑是已知最复杂的结构之一,由超过1000亿个神经元组成,它们通过超过100万亿个突触来处理,传播,转换和吸引信息。大脑细胞之间的相互作用使我们可以自由地同时思考,感受,移动和维持体内平衡。为了了解脑细胞之间的系统性交流,我们不仅需要基本水平的知识,还需要宏观水平的知识-旨在发现神经元相互作用的新兴模式和特性。在这里,我们使用扩散成像通过对纤维完整性和微结构敏感的措施来捕获白质组成的细微变化,从而揭示神经通路的组织,否则无法通过标准MRI技术检测到。此外,进行了束线照相术以推断神经通路和连接方式,产生了描述脑网络的连接组学的其他更复杂的数学指标。为了评估大脑的网络,使用了图论-用来模拟白质结构的拓扑组织的数学分支。同样,也应用了代数连通性,这在脑网络的环境中是前所未有的,它使用线性代数和矩阵理论来研究图的特性。这些方法都有助于发现潜在的生物标记物,这些标记物可帮助理解大脑中的白质变质。特别关注神经退行性疾病,例如阿尔茨海默氏病及其所有临床阶段,以及额颞痴呆。

著录项

  • 作者

    Daianu, Madelaine.;

  • 作者单位

    University of California, Los Angeles.;

  • 授予单位 University of California, Los Angeles.;
  • 学科 Health Sciences Radiology.;Biology Neuroscience.;Applied Mathematics.
  • 学位 Ph.D.
  • 年度 2014
  • 页码 156 p.
  • 总页数 156
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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