  The unitary $N = 2$ superconformal minimal models have a long history in
string theory and mathematical physics, while their non-unitary (and
logarithmic) cousins have recently attracted interest from mathematicians.
Here, we give an efficient and uniform analysis of all these models as an
application of a type of Schur-Weyl duality, as it pertains to the well-known
Kazama-Suzuki coset construction. The results include straightforward
classifications of the irreducible modules, branching rules, (super)characters
and (Grothendieck) fusion rules.
