  Canonical Polyadic (also known as Candecomp/Parafac) Decomposition (CPD) of a
higher-order tensor is decomposition in a minimal number of rank-1 tensors. In
Part I, we gave an overview of existing results concerning uniqueness and
presented new, relaxed, conditions that guarantee uniqueness of one factor
matrix. In Part II we use these results for establishing overall CPD uniqueness
in cases where none of the factor matrices has full column rank. We obtain
uniqueness conditions involving Khatri-Rao products of compound matrices and
Kruskal-type conditions.
