| Classify |
| Coding |
| Deformations |
| Equidim Part |
| Existence |
| Finite Groups |
| Flatness |
| Genus |
| Hilbert Series |
| Membership |
| Monodromy |
| Normalization |
| Primdec |
| Puiseux |
| Plane Curves |
| Solving |
| Space Curves |
| Spectrum |
Task: Compute the monodromy of an isolated hypersurface singularity using the Brieskorn algorithm. Input: Polynomial f in a series ring defining an isolated hypersurface singularity.
Output: Matrix M such that
is a monodromy matrix of the singularity f.
LIB "gaussman.lib"; LIB "linalg.lib";
ring R=0,(x,y),ds; poly f=x5+y5+x2y2; // A'Campo example
matrix M=monodromy(f); print(jordanform(M));
print(jordan(M));
