Paola Bonacini

activity

20082026

most citedOn a theorem of Faltings on formal functions

5 citations · 8 across the 10 of their papers we have counts for

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7 papers · 1 filter

math.AG2011

On the lifting problem in $P^{4}$ in characteristic $p$

Paola Bonacini

Given $P_{k}^{4}$ , with $k$ algebraically closed field of characteristic $p > 0$ , and $X \subset P_{k}^{4}$ integral surface of degree $d$ , let $Y = X \cap H$ be the general hype…

math.AG2011

Minimal Free Resolutions of 0-Dimensional Schemes in P1 \times P1

Paola Bonacini, Lucia Marino

Let X be a zero-dimensional scheme in P1 \times P1. Then X has a minimal free resolution of length 2 if and only if X is ACM. In this paper we determine a class of reduced schemes…

math.AG2010

On the Hilbert function on $P^{1} \times P^{1}$

Paola Bonacini, Lucia Marino

Let $Q = P^{1} x P^{1}$ and let $X \subset Q$ be a 0-dimensional scheme. This paper is a first step towards the characterization of Hilbert functions of 0- dimensional s…

math.AG2010

On a plane section of an integral curve in positive characteristic

Paola Bonacini

If $C \subset P_{k}^{3}$ is an integral curve and $k$ an algebraically closed field of characteristic 0, it is known that the points of the general plane section $C \cap H$ of $C$ are…

math.AG2010

Laudal's Lemma in positive characteristic

Paola Bonacini

Laudal's Lemma states that if $C$ is a curve of degree $d > s^{2} + 1$ in $P^{3}$ over an algebraically closed field of characteristic 0 such that its plane section is containe…

math.AG2010

Hilbert functions and set of points in $P^{1} \times P^{1}$

Paola Bonacini, Lucia Marino

In this paper we determine a class of admissible matrices which are the Hilbert functions of some 0-dimensional schemes in $P^{1} \times P^{1}$ .

On the lifting problem in P4 in characteristic p

Minimal Free Resolutions of 0-Dimensional Schemes in P1 \times P1

On the Hilbert function on P1×P1

On a plane section of an integral curve in positive characteristic

Laudal's Lemma in positive characteristic

Hilbert functions and set of points in P1×P1

On the lifting problem in $P^{4}$ in characteristic $p$

On the Hilbert function on $P^{1} \times P^{1}$

Hilbert functions and set of points in $P^{1} \times P^{1}$