Information centrality (Stephenson & Zelen 1989) measures a node's importance in terms of the "information" contained in all paths (not only shortest) passing through it. Defined via the inverse of a Laplacian-like matrix, yielding per-node \(IC_i = 1 / (C_{ii} + (\mathrm{tr}(C) - 2 R_i) / n)\) where \(C = A^{-1}\) and \(R_i\) is the row sum of \(C\).
Arguments
- x
Network input (matrix, igraph, network, cograph_network, tna object).
- ...
Additional arguments passed to
centrality.
Details
Bit-exact match against sna::infocent on connected undirected
graphs (cograph mirrors sna's exact construction and call sequence).
References
Stephenson, K., & Zelen, M. (1989). Rethinking centrality: Methods and examples. Social Networks, 11(1), 1-37.
