Tabulate properties of well-known 2d CFTs. This should include central charge, chiral algebra, operator content, structure constant. The list of CFTs should include:
Liouville,
generalized minimal models,
minimal models (unitary or not) (http://arxiv.org/abs/math/9902064 The Cappelli-Itzykson-Zuber A-D-E classification) see also Runkel on A series and D series minimal models
Silverstein Witten Global U(1) R-symmetry and Conformal Invariance of (0,2) Models: left-moving conformal algebra (in cohomology of \bar Q_+) requires J-term to have total charge 1 (for E-term, flip sign of Fermi's charge), and sum_fermions (charge x chirality) = 0. Also give c_L in (2.10). Also consider left-moving U(1) symmetry.
The superconformal manifold of a 2d (0,2) SCFT is Kähler-Hodge (see http://arxiv.org/abs/1509.08511) and its Kähler class is expected to vanish (same paper).
http://arxiv.org/abs/1509.08511 The superconformal manifold of a 2d (2,2) SCFT is Kähler-Hodge and its Kähler class is expected to vanish and the sphere partition function is the exponential of the Kähler potential.
Tabulate properties of well-known 2d CFTs. This should include central charge, chiral algebra, operator content, structure constant. The list of CFTs should include: