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Postulation of general quartuple fat point schemes in P^3 by Ballico, Edoardo; Brambilla, Maria Chiara is a scholarly article available to read on EtoBox.

What is Postulation of general quartuple fat point schemes in P^3 about?

We study the postulation of a general union $Y$ of double, triple, and quartuple points of $\mathbb{P}^3$. We prove that $Y$ has the expected postulation in degree $d\ge 41$, using the Horace differential lemma. We also discuss the cases of low degree with the aid of computer algebra.

Author

Ballico, Edoardo; Brambilla, Maria Chiara

Published

2008

Language

EN