  We provide an Operator Algebraic approach to N=2 chiral Conformal Field
Theory and set up the Noncommutative Geometric framework. Compared to the N=1
case, the structure here is much richer. There are naturally associated nets of
spectral triples and the JLO cocycles separate the Ramond sectors. We construct
the N=2 superconformal nets of von Neumann algebras in general, classify them
in the discrete series c<3, and we define and study an operator algebraic
version of the N=2 spectral flow. We prove the coset identification for the N=2
super-Virasoro nets with c<3, a key result whose equivalent in the vertex
algebra context has seemingly not been completely proved so far. Finally, the
chiral ring is discussed in terms of net representations.
