“…Across many scientific disciplines there are increasing volumes of data that are naturally described as graphs (or networks) and can leverage the extensive results in graph theory to solve research problems. Among many others, examples include linking the structural motifs of proteins and their function [2,3,4], aiding the diagnosis of diseases using fMRI data [5], understanding structural properties of organic crystal structures for electron transport [6], or modelling network flows, e.g., city traffic [7], information (or misinformation) spread in a social network [8,9], or topic affinity in a citation network [10]. The growing importance of such network data has driven the development of a multitude of methods for investigating and revealing relevant topological, combinatorial, statistical and spectral properties of graphs, e.g., node centralities [11,12], assortativity [13,14], path-based properties [15], graph distance measures [16,17], connectivity [18], or community detection [19,20], to name but a few in the highly interdisciplinary area of network science.…”