Author: cxdig

Systemic liquidity contagion in the European interbank market

Valentina Macchiati, Giuseppe Brandi, Tiziana Di Matteo, Daniela Paolotti, Guido Caldarelli & Giulio Cimini 

Journal of Economic Interaction and Coordination (2021)

Systemic liquidity risk, defined by the International Monetary Fund as “the risk of simultaneous liquidity difficulties at multiple financial institutions,” is a key topic in financial stability studies and macroprudential policy-making. In this context, the complex web of interconnections of the interbank market plays the crucial role of allowing funding liquidity shortages to propagate between financial institutions. Here, we introduce a simple yet effective model of the interbank market in which liquidity shortages propagate through an epidemic-like contagion mechanism on the network of interbank loans. The model is defined by using aggregate balance sheet information of European banks, and it exploits country and bank-specific risk features to account for the heterogeneity of financial institutions. Moreover, in order to obtain the European-wide topology of the interbank network, we define a block reconstruction method based on the exchange flows between the various countries. We show that the proposed contagion model is able to estimate systemic liquidity risk across different years and countries. Results suggest that our effective contagion approach can be successfully used as a viable alternative to more realistic but complicated models, which not only require more specific balance sheet variables with high time resolution but also need assumptions on how banks respond to liquidity shocks.

Read the full article at: link.springer.com

Complexity–GAINs International Summer School | Santa Fe Institute

The Santa Fe Institute, together with five European complexity science institutions, will offer Ph.D. students a two-week, residential advanced training opportunity focused on the disintegration of society. The Complexity–GAINs International Summer School will focus on topics that are critical to our world today, including democracy, justice, inequality, sustainability, and more.

Ph.D. students from any of the natural and social sciences, mathematics, and computation are welcome to apply. Students need not be working in the social sciences to benefit from the program; students wishing to explore new research directions or applications of quantitative skills from other disciplines will find the curriculum valuable. There is no tuition, and the program aims to be no- or low-cost to all applicants who are accepted. Applications are due by January 18, 2022, and the program will be held July 4-15, 2022.

More at: www.santafe.edu

Quantifying the Robustness of Complex Networks with Heterogeneous Nodes

Prasan Ratnayake, Sugandima Weragoda, Janaka Wansapura, Dharshana Kasthurirathna and Mahendra Piraveenan

Mathematics 2021, 9(21), 2769;

The robustness of a complex network measures its ability to withstand random or targeted attacks. Most network robustness measures operate under the assumption that the nodes in a network are homogeneous and abstract. However, most real-world networks consist of nodes that are heterogeneous in nature. In this work, we propose a robustness measure called fitness-incorporated average network efficiency, that attempts to capture the heterogeneity of nodes using the ‘fitness’ of nodes in measuring the robustness of a network. Further, we adopt the same measure to compare the robustness of networks with heterogeneous nodes under varying topologies, such as the scale-free topology or the Erdős–Rényi random topology. We apply the proposed robustness measure using a wireless sensor network simulator to show that it can be effectively used to measure the robustness of a network using a topological approach. We also apply the proposed robustness measure to two real-world networks; namely the CO2 exchange network and an air traffic network. We conclude that with the proposed measure, not only the topological structure, but also the fitness function and the fitness distribution among nodes, should be considered in evaluating the robustness of a complex network.

Read the full article at: www.mdpi.com

The effects of local homogeneity assumptions in metapopulation models of infectious disease

Cameron Zachreson, Sheryl Chang, Nathan Harding, Mikhail Prokopenko

Computational models of infectious disease can be broadly categorized into two types: individual-based (Agent-based), or compartmental models. While compartmental models can be structured to separate distinct sectors of a population, they are conceptually distinct from individual-based models in which population structure emerges from micro-scale interactions. While the conceptual distinction is straightforward, a fair comparison of the approaches is difficult to achieve. Here, we carry out such a comparison by building a set of compartmental metapopulation models from an agent-based representation of a real population. By adjusting the compartmental model to approximately match the dynamics of the Agent-based model, we identify two key qualitative properties of the individual-based dynamics which are lost upon aggregation into metapopulations. These are (1) the local depletion of susceptibility to infection, and (2) decoupling of different regional groups due to correlation between commuting behaviors and contact rates. The first of these effects is a general consequence of aggregating small, closely connected groups (i.e., families) into larger homogeneous metapopulations. The second can be interpreted as a consequence of aggregating two distinct types of individuals: school children, who travel short distances but have many potentially infectious contacts, and adults, who travel further but tend to have fewer contacts capable of transmitting infection. Our results could be generalised to other types of correlations between the characteristics of individuals and the behaviors that distinguish them.

Read the full article at: arxiv.org