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神经元形态的非参数算法生成

Non-parametric algorithmic generation of neuronal morphologies.

作者信息

Torben-Nielsen Benjamin, Vanderlooy Stijn, Postma Eric O

机构信息

TENU, Okinawa Institute of Science and Technology, Okinawa, Japan.

出版信息

Neuroinformatics. 2008 Winter;6(4):257-77. doi: 10.1007/s12021-008-9026-x. Epub 2008 Sep 17.

DOI:10.1007/s12021-008-9026-x
PMID:18797828
Abstract

Generation algorithms allow for the generation of Virtual Neurons (VNs) from a small set of morphological properties. The set describes the morphological properties of real neurons in terms of statistical descriptors such as the number of branches and segment lengths (among others). The majority of reconstruction algorithms use the observed properties to estimate the parameters of a priori fixed probability distributions in order to construct statistical descriptors that fit well with the observed data. In this article, we present a non-parametric generation algorithm based on kernel density estimators (KDEs). The new algorithm is called KDE-NEURON: and has three advantages over parametric reconstruction algorithms: (1) no a priori specifications about the distributions underlying the real data, (2) peculiarities in the biological data will be reflected in the VNs, and (3) ability to reconstruct different cell types. We experimentally generated motor neurons and granule cells, and statistically validated the obtained results. Moreover, we assessed the quality of the prototype data set and observed that our generated neurons are as good as the prototype data in terms of the used statistical descriptors. The opportunities and limitations of data-driven algorithmic reconstruction of neurons are discussed.

摘要

生成算法允许从一小组形态学属性生成虚拟神经元(VN)。该集合根据统计描述符(如分支数量和节段长度等)描述真实神经元的形态学属性。大多数重建算法使用观察到的属性来估计先验固定概率分布的参数,以便构建与观察到的数据拟合良好的统计描述符。在本文中,我们提出了一种基于核密度估计器(KDE)的非参数生成算法。新算法称为KDE-NEURON,与参数重建算法相比有三个优点:(1)无需对真实数据背后的分布进行先验规定,(2)生物数据中的特性将反映在虚拟神经元中,(3)能够重建不同的细胞类型。我们通过实验生成了运动神经元和颗粒细胞,并对所得结果进行了统计验证。此外,我们评估了原型数据集的质量,观察到就所使用的统计描述符而言,我们生成的神经元与原型数据一样好。还讨论了数据驱动的神经元算法重建的机遇和局限性。

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本文引用的文献

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Successes and rewards in sharing digital reconstructions of neuronal morphology.分享神经元形态的数字重建成果与回报。
Neuroinformatics. 2007 Fall;5(3):154-60. doi: 10.1007/s12021-007-0010-7.
2
A new approach to reconstruction models of dendritic branching patterns.
Math Biosci. 2007 Feb;205(2):271-96. doi: 10.1016/j.mbs.2006.08.005. Epub 2006 Aug 22.
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Spatial embedding of neuronal trees modeled by diffusive growth.通过扩散生长建模的神经元树突的空间嵌入
J Neurosci Methods. 2006 Oct 15;157(1):132-41. doi: 10.1016/j.jneumeth.2006.03.024. Epub 2006 May 11.
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Self-referential forces are sufficient to explain different dendritic morphologies.自指力足以解释不同的树突形态。
Front Neuroinform. 2013 Jan 30;7:1. doi: 10.3389/fninf.2013.00001. eCollection 2013.
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Models and simulation of 3D neuronal dendritic trees using Bayesian networks.使用贝叶斯网络对三维神经元树突进行建模与仿真。
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An inverse approach for elucidating dendritic function.一种阐明树突功能的反推方法。
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Wide-field motion integration in fly VS cells: insights from an inverse approach.飞蝇 VS 细胞中的宽场运动整合:来自反推方法的见解。
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Mobilizing the base of neuroscience data: the case of neuronal morphologies.整合神经科学数据基础:以神经元形态学为例。
Nat Rev Neurosci. 2006 Apr;7(4):318-24. doi: 10.1038/nrn1885.
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The blue brain project.蓝脑计划。
Nat Rev Neurosci. 2006 Feb;7(2):153-60. doi: 10.1038/nrn1848.
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Local diameter fully constrains dendritic size in basal but not apical trees of CA1 pyramidal neurons.局部直径完全限制了CA1锥体神经元基底树突而非顶端树突的大小。
J Comput Neurosci. 2005 Oct;19(2):223-38. doi: 10.1007/s10827-005-1850-5.
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Analysis and comparison of morphological reconstructions of hippocampal field CA1 pyramidal cells.海马体CA1区锥体细胞形态重建的分析与比较
Hippocampus. 2005;15(3):302-15. doi: 10.1002/hipo.20051.
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Effects of variability in anatomical reconstruction techniques on models of synaptic integration by dendrites: a comparison of three Internet archives.解剖重建技术的变异性对树突突触整合模型的影响:三个互联网档案库的比较
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