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神经元树突分支中空间复杂性的功能相关测量指标。

Functionally relevant measures of spatial complexity in neuronal dendritic arbors.

作者信息

Rothnie P, Kabaso D, Hof P R, Henry B I, Wearne S L

机构信息

Center for Biomathematics, Mount Sinai School of Medicine, New York, 10029-6574, USA.

出版信息

J Theor Biol. 2006 Feb 7;238(3):505-26. doi: 10.1016/j.jtbi.2005.06.001. Epub 2005 Aug 3.

Abstract

We introduce a set of scaling exponents for characterizing global 3D morphologic properties of mass distribution, branching and taper in neuronal dendritic arbors, capable of distinguishing functionally relevant changes in dendritic complexity that standard Sholl analysis and fractal analysis cannot. We demonstrate that the scaling exponent for mass distribution, d(M), comprises a sum of independent scaling exponents for branching, d(N), and taper, d(T). The accuracy of experimental measurements of the scaling exponents was verified using computer generated self-similar binary trees of known fractal dimension, and with prescribed amounts of branching and taper. The theory was applied to measuring 3D spatial complexity in the apical and basal dendritic trees of two functionally distinct types of macaque monkey neocortical pyramidal neurons: long corticocortical projection neurons from superior temporal cortex to area 46 of the prefrontal cortex (PFC), and local projection neurons within area 46 of the PFC. Two distinct scaling subregions (proximal and medial) were identified in both apical and basal trees of the two neuron types, and scaling exponents were fitted. A small but significant difference in mass scaling in the proximal region distinguished long from local projection neurons. Interestingly, both classes of neuron exhibited a homeostatic pattern of mass distribution across the two regions: despite large differences between proximal and medial regions in branching and tapering exponents, these effects were compensatory, resulting in a uniform, slow reduction of mass with distance from the soma, over both scaling regions of the apical and basal trees. Given a uniformly excitable membrane, the electrotonic properties of dendritic arbors depend entirely upon mass distribution, and its relative contributions from dendritic branching and taper. By capturing each of these complex morphologic properties in a single, globally descriptive parameter, the new 3D scaling exponents introduced in this study permit efficient morphometric characterization of complex dendritic arbors in the fewest possible parameters, that can be directly related to their electrotonic properties, and hence to neuronal function.

摘要

我们引入了一组标度指数,用于表征神经元树突分支中质量分布、分支和锥度的全局三维形态学特性,能够区分标准的肖尔分析和分形分析无法识别的树突复杂性的功能相关变化。我们证明,质量分布的标度指数d(M) 包括分支的独立标度指数d(N) 和锥度d(T) 的总和。使用已知分形维数的计算机生成的自相似二叉树,并设定分支和锥度的数量,验证了标度指数实验测量的准确性。该理论被应用于测量两种功能不同的猕猴新皮层锥体神经元的顶树突和基底树突的三维空间复杂性:从颞上皮质到前额叶皮质 (PFC) 46区的长皮质-皮质投射神经元,以及PFC 46区内的局部投射神经元。在两种神经元类型的顶树突和基底树突中都识别出两个不同的标度子区域(近端和内侧),并对标度指数进行了拟合。近端区域质量标度的微小但显著差异区分了长投射神经元和局部投射神经元。有趣的是,两类神经元在两个区域都表现出质量分布的稳态模式:尽管近端和内侧区域在分支和锥度指数上存在很大差异,但这些影响是补偿性的,导致在顶树突和基底树突的两个标度区域中,质量随距胞体距离均匀、缓慢地减少。给定均匀可兴奋的膜,树突分支的电紧张特性完全取决于质量分布,以及其来自树突分支和锥度的相对贡献。通过在单个全局描述参数中捕获这些复杂的形态学特性,本研究中引入的新的三维标度指数允许以最少的参数对复杂的树突分支进行有效的形态测量表征,这些参数可以直接与其电紧张特性相关,从而与神经元功能相关。

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