ABSTRACT
The detection of structural cohesion is a key utility of social network analysis, but little work has been done to refine the detection of structural cohesion in two-mode networks. Most work on cohesion in two-mode networks either: (1) attempts to detect cohesion in such networks using one-mode projections (which can be problematic for reasons we discuss); or (2) focuses on restrictive substructures like bi-cliques to identify cohesive subgroups. We propose a new strategy for two-mode networks that follows the general reasoning of approaches to detecting structural cohesion in one-mode networks. Our approach identifies the number of actors from one node set that may be removed before disconnecting actors in the opposite set. We also develop a definition of embeddedness that draws on Moody and White’s hierarchical nesting approach.
Disclosure Statement
No potential conflict of interest was reported by the authors.
Notes
1 It is important to note here that Moody and White’s use of the word “complete” does not align precisely with the graph-theoretic notion of completeness. In graph theory, a graph is complete if every possible connection between nodes is present, i.e. a clique. What Moody and White mean by “complete” is that the graph does not contain subgraphs of higher connectivity.