Weighted projective spaces and Landau-Ginzburg models
- In hep-th/9202039
we presented some general results on weight systems
allowing transverse quasihomogeneous polynomials
and an algorithm for classifying such weight systems for the case
where the singularity index is 3, leading to Landau-Ginzburg models
with a central charge of c=9.
An application of this algorithm led to 10839 weight systems
We also constructed all abelian orbifolds of these models
and all admissible discrete torsions
- The weights for quasihomogeneous polynomials in n variables are listed
in the following files:
7555=2390+5165 correspond to CY hypersurfaces in WP4.
The following lists of pairs of "Hodge numbers" (more precisely:
numbers of chiral/chiral and chiral/antichiral primary fields) are