Or, what are the necessary conditions in a weighted directed hypergraph for the incidence matrix been full rank (i.e. invertible)?
This question is a generalization of this one: Which graphs have incidence matrices of full rank?
Or, what are the necessary conditions in a weighted directed hypergraph for the incidence matrix been full rank (i.e. invertible)?
This question is a generalization of this one: Which graphs have incidence matrices of full rank?