  In this paper we present explicit results for the fusion of irreducible and
higher rank representations in two logarithmically conformal models, the
augmented c_{2,3} = 0 model as well as the augmented Yang-Lee model at c_{2,5}
= -22/5. We analyse their spectrum of representations which is consistent with
the symmetry and associativity of the fusion algebra. We also describe the
first few higher rank representations in detail. In particular, we present the
first examples of consistent rank 3 indecomposable representations and describe
their embedding structure.
  Knowing these two generic models we also conjecture the general
representation content and fusion rules for general augmented c_{p,q} models.
