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Correlation Networks from Flows. The Case of Forced and Time-Dependent Advection-Diffusion Dynamics

机译:流中的相关网络。强迫和时间相关的对流扩散动力学的情况

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摘要

Complex network theory provides an elegant and powerful framework to statistically investigate different types of systems such as society, brain or the structure of local and long-range dynamical interrelationships in the climate system. Network links in climate networks typically imply information, mass or energy exchange. However, the specific connection between oceanic or atmospheric flows and the climate network’s structure is still unclear. We propose a theoretical approach for verifying relations between the correlation matrix and the climate network measures, generalizing previous studies and overcoming the restriction to stationary flows. Our methods are developed for correlations of a scalar quantity (temperature, for example) which satisfies an advection-diffusion dynamics in the presence of forcing and dissipation. Our approach reveals that correlation networks are not sensitive to steady sources and sinks and the profound impact of the signal decay rate on the network topology. We illustrate our results with calculations of degree and clustering for a meandering flow resembling a geophysical ocean jet.
机译:复杂网络理论提供了一个优雅而强大的框架,可用于统计研究不同类型的系统,例如社会,大脑或气候系统中局部和远程动态相互关系的结构。气候网络中的网络链接通常意味着信息,质量或能量交换。但是,海洋或大气流动与气候网络结构之间的具体联系仍不清楚。我们提出了一种理论方法来验证相关矩阵与气候网络测度之间的关系,将以前的研究进行概括并克服对固定流量的限制。我们的方法是针对标量(例如温度)的相关性而开发的,该标量在强迫和耗散的情况下满足对流扩散动力学。我们的方法表明,相关网络对稳定的源和汇以及信号衰减率对网络拓扑的深刻影响不敏感。我们用类似于地球物理海洋射流的曲折流的程度和聚类计算来说明我们的结果。

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