RAMOND SECTOR CHARACTERS AND N = 2 LANDAU-GINZBURG MODELS

We give a direct proof of the new ''product'' expression for the Ramond sector characters of N = 2 minimal models recently suggested by Witten. Our construction allows us to generalize these expressions to the D and E series of N = 2 minimal models, as well as to other N = 2 Kazama-Suzuki coset models such as SU(N) x SO(2(N - 1))/SU(N - 1) x U(1). We verify that these expressions indeed coincide with the corresponding Landau-Ginzburg ''elliptic genus'', a certain topologically invariant twisted path integral with the effective Landau-Ginzburg action, which we obtain by using Witten's method. We indicate how our approach may be used to construct (or rule out) possible Landau-Ginzburg potentials for describing other N = 2 superconformal theories.