多频测深时间序列的张量分解

Wu-Jung Lee, Valentina Staneva
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引用次数: 1

摘要

本文采用张量分解方法对电缆海洋观测站上系泊回声测深仪记录的多频海洋声纳时间序列进行了分析。回声探测仪是一种高频声纳系统,广泛用于观察海洋中的生物聚集。传统的回波分析程序在很大程度上依赖于人类专家手动分析和从观测中提取天气信息,这一程序很难扩展到大量数据。频率相关的回波特征取决于散射体的大小和材料特性,是人类专家在这一过程中用于识别感兴趣的生物聚集的主要特征之一。张量分解将标准潜分解技术推广到多路分析,适合多频回波数据模式提取。我们表明,通过明确地考虑公式中的频率信息,张量分解发现了捕捉回声中具有频率依赖性的主要时空结构的模式,这些模式具有潜在的生物学意义。张量分解的Kruskal形式的完全可分离分量贡献使这些结构的生物来源更易于解释,因为同一分量内的所有元素都具有相同的频率特征。本研究为进一步发展能够处理在时间、空间和频率上延伸的大型多模态回声测深数据集的方法奠定了基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Tensor decomposition of multi-frequency echosounder time series
In this paper we use tensor decomposition to analyze multi-frequency ocean sonar time series recorded by a moored echosounder on a cabled ocean observatory. Echosounders are high-frequency sonar systems widely used to observe biological aggregations in the ocean. Conventional echo analysis procedures rely heavily on human experts to manually analyze and extract synoptic information from the observations, a procedure that is difficult to scale up for large volumes of data. Frequency-dependent echo features, which varies strongly depending on the size and material properties of the scatterer, is one of the main features human experts use in this process to identify biological aggregations of interest. Tensor decomposition generalizes standard latent decomposition techniques to multi-way analysis and thus is a natural fit for extracting patterns from multi-frequency echo data. We show that, by explicitly accounting for frequency information in the formulation, tensor decomposition discovers patterns that capture the dominant spatio-temporal structures in the echoes with frequency dependencies that are potentially biologically meaningful. The fully separable component contributions in the Kruskal form of tensor decomposition make the biological sources of these structures more interpretable, as all elements within the same component share an identical frequency signature. This research lays the foundation for further development of methodologies capable of handling large multi-modal echosounder data sets that stretch in time, space, and frequency.
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