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Geometric explanation of the rich-club phenomenon in complex networks

机译:复杂网络中富俱乐部现象的几何解释

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摘要

The rich club organization (the presence of highly connected hub core in a network) influences many structural and functional characteristics of networks including topology, the efficiency of paths and distribution of load. Despite its major role, the literature contains only a very limited set of models capable of generating networks with realistic rich club structure. One possible reason is that the rich club organization is a divisive property among complex networks which exhibit great diversity, in contrast to other metrics (e.g. diameter, clustering or degree distribution) which seem to behave very similarly across many networks. Here we propose a simple yet powerful geometry-based growing model which can generate realistic complex networks with high rich club diversity by controlling a single geometric parameter. The growing model is validated against the Internet, protein-protein interaction, airport and power grid networks.
机译:丰富的俱乐部组织(网络中高度连接的集线器核心的存在)会影响网络的许多结构和功能特性,包括拓扑,路径效率和负载分配。尽管发挥了重要作用,但文献只包含能够生成具有现实丰富俱乐部结构的网络的非常有限的一组模型。一个可能的原因是,富裕的俱乐部组织是复杂网络之间的分裂属性,这些网络表现出极大的多样性,而其他指标(例如直径,聚类或学位分布)似乎在许多网络中表现得非常相似。在这里,我们提出了一个简单但功能强大的基于几何的增长模型,该模型可以通过控制单个几何参数来生成具有高丰富俱乐部多样性的现实复杂网络。该增长模型针对Internet,蛋白质-蛋白质相互作用,机场和电网网络进行了验证。

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