I am happy to announce that my work “Metric clusters in evolutionary games on scale-free networks” was published in Nature Communications today.
The paper discusses the geometric organization of cooperators in evolutionary games on scale-free networks and reveals that heterogeneity does not always favor but can even hinder cooperation, which is the case when more high degree nodes break up the geometric structures.
Read the paper at https://www.nature.com/articles/s41467-017-02078-y
The evolution of cooperation in social dilemmas in structured populations has been studied extensively in recent years. Whereas many theoretical studies have found that a heterogeneous network of contacts favors cooperation, the impact of spatial effects in scale-free networks is still not well understood. In addition to being heterogeneous, real contact networks exhibit a high mean local clustering coefficient, which implies the existence of an underlying metric space. Here we show that evolutionary dynamics in scale-free networks self-organize into spatial patterns in the underlying metric space. The resulting metric clusters of cooperators are able to survive in social dilemmas as their spatial organization shields them from surrounding defectors, similar to spatial selection in Euclidean space. We show that under certain conditions these metric clusters are more efficient than the most connected nodes at sustaining cooperation and that heterogeneity does not always favor—but can even hinder—cooperation in social dilemmas.