| Title | How to compute the canonical module of a set of points |
| Author(s) | Stefan Beck, Martin Kreuzer |
| Type | Article in Conference Proceedings |
| Abstract | For a set of reduced points $\mathbb{X}\subset \mathbb{P}^n$,
we describe an efficient algorithm to compute a minimal graded
presentation of the canonical module of the homogeneous
coordinate ring of $\mathbb{X}$. Applications are given for
computing minimal graded free resolutions of points with generic
Hilbert function, and for checking uniformity conditions such as
the Cayley-Bacharach property and the uniform position property. |
| Keywords | |
| Length | 29 |
| File |
|
| Language | English |
| Series | Progress in Mathematics |
| Volume | 143 |
| Pages | 51-78 |
| Publisher | |
| Address | Basel |
| Year | 1996 |
| Editor | L. Gonzales-Vega and T. Recio |
| Edition | 0 |
| Translation |
No |
| Refereed |
Yes |
| Book | Algorithms in Algebraic Geometry and Applications |
| Conferencename | MEGA 1994 (Santander/Spain) |
