sing the LP algorithm. The BRIM algorithm   is used at the end to refine the results.</li><li><tt>LeadingEigenvector</tt>: Although this algorithm was defined for unipartite   networks, for certain bipartite networks, this algorithm can give the   highest modularity value.   The bipartite modularity equation, when defined in the unipartite version for two modules, can be expressed   as a linear combination of the normalized eigenvectors of the modularity matrix. Therefore,   this method divides the network 