AbstractIn this article we find upper bounds on the Rao function for space curves in terms of the degree, genus and the minimal degree s of a surface which contains the curve. These bounds are shown to be sharp for s≤4. This paper is dedicated to David Buchsbaum on the occasion of his 70th birthday
Let X be a minimal projective surface of general type defined over the complex numbers and let C ⊂ X...
We find bounds for the genus of a curve over a field of characteristic p under the hypothesis that t...
We study curves on a smooth rational scroll surface S, in particular the multiplicative structure of...
AbstractIn this article we find upper bounds on the Rao function for space curves in terms of the de...
We give upper bounds on the genus of a curve with general moduli assuming that it can be embedded in...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
AbstractWe determine all the possible geometric genera of curves of degree d in Pr which are not con...
In this paper I prove that for any prime $p$ there is a constant $C_p>0$ such that for any $n>0$ and...
AbstractThe postulation of a space curve is a classifying invariant which computes for any integer n...
Abstract. Given a surface Sg,n there is a map sys: Tg,n → Cg,n where Tg,n is the Teichmüller space ...
AbstractThe main result of this paper is an upper bound for the degree of the smallest parameterizat...
We prove that the Castelnuovo-Mumford regularity of a projective C curve embedded in an n-dimensiona...
Let m be a nonnegative integer. We explicitly bound the number of rational curves with arithmetic ge...
AbstractBaker's theorem is a theorem giving an upper-bound for the genus of a plane curve. It can be...
This paper gives a bound on the number of rational points on an absolutely irreducible curve C lying...
Let X be a minimal projective surface of general type defined over the complex numbers and let C ⊂ X...
We find bounds for the genus of a curve over a field of characteristic p under the hypothesis that t...
We study curves on a smooth rational scroll surface S, in particular the multiplicative structure of...
AbstractIn this article we find upper bounds on the Rao function for space curves in terms of the de...
We give upper bounds on the genus of a curve with general moduli assuming that it can be embedded in...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
AbstractWe determine all the possible geometric genera of curves of degree d in Pr which are not con...
In this paper I prove that for any prime $p$ there is a constant $C_p>0$ such that for any $n>0$ and...
AbstractThe postulation of a space curve is a classifying invariant which computes for any integer n...
Abstract. Given a surface Sg,n there is a map sys: Tg,n → Cg,n where Tg,n is the Teichmüller space ...
AbstractThe main result of this paper is an upper bound for the degree of the smallest parameterizat...
We prove that the Castelnuovo-Mumford regularity of a projective C curve embedded in an n-dimensiona...
Let m be a nonnegative integer. We explicitly bound the number of rational curves with arithmetic ge...
AbstractBaker's theorem is a theorem giving an upper-bound for the genus of a plane curve. It can be...
This paper gives a bound on the number of rational points on an absolutely irreducible curve C lying...
Let X be a minimal projective surface of general type defined over the complex numbers and let C ⊂ X...
We find bounds for the genus of a curve over a field of characteristic p under the hypothesis that t...
We study curves on a smooth rational scroll surface S, in particular the multiplicative structure of...
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