On a class of special linear systems of P^3
arXiv:math/0311445
Abstract
In this paper we deal with linear systems of P^3 through fat points. We consider the behavior of these systems under a cubo-cubic Cremona transformation that allows us to produce a class of special systems which we conjecture to be the only ones.
16 Pages, LaTeX
Cited by in corpus (6)
- The diminished base locus is not always closed
- Vanishing theorems for linearly obstructed divisors
- On linear systems of with nine base points
- Lefschetz property and powers of linear forms in
- Base locus of linear systems on the blowing-up of P^3 along at most 8 general points
- On the postulation of s^d fat points in P^d