随机多变量时间序列的多锥度因果分解:在高频钙成像数据中的应用。

Andrew T Sornborger, James D Lauderdale
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引用次数: 0

摘要

神经数据分析越来越多地纳入因果信息来研究电路连接。降维是大多数大型多元时间序列分析的基础。在这里,我们提出了一种新的、基于多锥的随机多元时间序列分解方法,它作用于所有滞后时间序列的协方差C(τ),而不是仅使用零滞后信息分解时间序列X(t)的标准方法。在模拟和神经成像示例中,我们证明了忽略完整因果结构的方法可能会在时间序列中丢弃重要的动态信息。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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A Multitaper, Causal Decomposition for Stochastic, Multivariate Time Series: Application to High-Frequency Calcium Imaging Data.

Neural data analysis has increasingly incorporated causal information to study circuit connectivity. Dimensional reduction forms the basis of most analyses of large multivariate time series. Here, we present a new, multitaper-based decomposition for stochastic, multivariate time series that acts on the covariance of the time series at all lags, C(τ), as opposed to standard methods that decompose the time series, X(t), using only information at zero-lag. In both simulated and neural imaging examples, we demonstrate that methods that neglect the full causal structure may be discarding important dynamical information in a time series.

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