矩阵分解
集合(抽象数据类型)
人工神经网络
计算机科学
神经活动
张量(固有定义)
分解
张量分解
人工智能
空格(标点符号)
模式识别(心理学)
数学
神经科学
物理
生态学
特征向量
操作系统
程序设计语言
纯数学
生物
量子力学
作者
Ioannis Delis,Arno Onken,Stefano Panzeri
出处
期刊:Springer INdAM series
日期:2017-01-01
卷期号:: 223-237
被引量:2
标识
DOI:10.1007/978-3-319-68297-6_14
摘要
How to identify the informative dimensions of large-scale neural data is an open research problem. Neural activity carries information across both time (temporal variations in neural responses) and space (differences in the activity of different neurons or brain regions). Here we review a family of analytical methods, termed space-by-time tensor decompositions, which can elucidate how the spatial and temporal dimensions of neural activity interact in order to form robust representations of neural activity in single trials. We present a set of algorithms based on non-negative matrix factorization that implement the space-by-time tensor decomposition and discuss their properties and applicability to different types of neural signals. We then propose a set of measures that can be used to assess the power of tensor decompositions and quantify their effectiveness in capturing neural information. We conclude with a demonstration of the space-by-time decomposition of real neural population spike train data.
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