传递熵
计算机科学
信息传递
网络拓扑
拓扑(电路)
冗余(工程)
信息流
熵(时间箭头)
信息论
交互信息
网络动力学
理论计算机科学
分布式计算
人工智能
数学
最大熵原理
计算机网络
物理
电信
语言学
哲学
统计
离散数学
组合数学
量子力学
操作系统
作者
Gustavo Menesse,Akke Mats Houben,Jordi Soriano,Joaquı́n J. Torres
出处
期刊:Chaos
[American Institute of Physics]
日期:2024-05-01
卷期号:34 (5)
被引量:1
摘要
The properties of complex networked systems arise from the interplay between the dynamics of their elements and the underlying topology. Thus, to understand their behavior, it is crucial to convene as much information as possible about their topological organization. However, in large systems, such as neuronal networks, the reconstruction of such topology is usually carried out from the information encoded in the dynamics on the network, such as spike train time series, and by measuring the transfer entropy between system elements. The topological information recovered by these methods does not necessarily capture the connectivity layout, but rather the causal flow of information between elements. New theoretical frameworks, such as Integrated Information Decomposition (Φ-ID), allow one to explore the modes in which information can flow between parts of a system, opening a rich landscape of interactions between network topology, dynamics, and information. Here, we apply Φ-ID on in silico and in vitro data to decompose the usual transfer entropy measure into different modes of information transfer, namely, synergistic, redundant, or unique. We demonstrate that the unique information transfer is the most relevant measure to uncover structural topological details from network activity data, while redundant information only introduces residual information for this application. Although the retrieved network connectivity is still functional, it captures more details of the underlying structural topology by avoiding to take into account emergent high-order interactions and information redundancy between elements, which are important for the functional behavior, but mask the detection of direct simple interactions between elements constituted by the structural network topology.
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