Analysis of the Global Banking Network by Random Matrix Theory
Ali Namaki, Jamshid Ardalankia, Reza Raei, Leila Hedayatifar, Ali, Hosseiny, Emmanuel Haven, G.Reza Jafari

TL;DR
This paper applies Random Matrix Theory to analyze the global banking network, revealing increased density, connectivity, and structural changes over time, with implications for understanding international financial interactions.
Contribution
It introduces a novel application of RMT to cross-border banking networks, highlighting structural evolution and participation shifts among countries.
Findings
Network density and connectivity increased post-2008.
Participation of different modes in the network grew over time.
Certain countries' roles in the network became more prominent.
Abstract
Since 2008, the network analysis of financial systems is one of the most important subjects in economics. In this paper, we have used the complexity approach and Random Matrix Theory (RMT) for analyzing the global banking network. By applying this method on a cross border lending network, it is shown that the network has been denser and the connectivity between peripheral nodes and the central section has risen. Also, by considering the collective behavior of the system and comparing it with the shuffled one, we can see that this network obtains a specific structure. By using the inverse participation ratio concept, we can see that after 2000, the participation of different modes to the network has increased and tends to the market mode of the system. Although no important change in the total market share of trading occurs, through the passage of time, the contribution of some countries…
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