| Classify |
| Coding |
| Deformations |
| Equidim Part |
| Existence |
| Finite Groups |
| Flatness |
| Genus |
| Hilbert Series |
| Membership |
| Monodromy |
| Normalization |
| Primdec |
| Puiseux |
| Plane Curves |
| Solving |
| Space Curves |
| Spectrum |
Tasks: Given the presentation matrix of a quasihomogeneous space curve singularity,
- find a versal family of
semiquasihomogeneous singularities with this
fixed initial part,
- compute the kernel L of the
Kodaira-Spencer map of this family,
- compute the stratification of the base space of the versal family w.r.t. the Hilbert function of T1 and the invariants obtained from the central series of L.