Let p1;⋯; pg be the points in A2.(ℚ ⊂ ℙ2.(ℚ) with coordinates (equation Presented) respectively. We prove that, for any genus g, a plane curve of degree 3g having a g-tuple point at p1;⋯; p8, and a (g - 1)-tuple point at pg, and no other singularities, exists and that the general plane curve of that degree and with those singularities is a Brill-Noether-Petri general curve of genus g
Severi varieties and Brill-Noether theory of curves on K3 surfaces are well understood. Yet, quite l...
Severi varieties and Brill-Noether theory of curves on K3 surfaces are well understood. Yet, quite l...
If $D/F$ is a division algebra of degree 3, then the Severi-Brauer variety of $D$, call it $X$, is ...
Let p1;⋯; pg be the points in A2.(ℚ ⊂ ℙ2.(ℚ) with coordinates (equation Presented) respectively. We ...
In this paper we determine the number of general points through which a Brill--Noether curve of fixe...
Let C be a smooth projective curve. The map theta which associates to a general vector bundle its th...
Let C be a smooth projective curve. The map theta which associates to a general vector bundle its th...
Abstract. A Laurent polynomial f in two variables naturally describes a projective curve C(f) on a t...
"Let Mg be the coarse moduli space of complex projective nonsingular curves of genus g. We prove tha...
"Let Mg be the coarse moduli space of complex projective nonsingular curves of genus g. We prove tha...
We produce Brill-Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
In this masterthesis we study the geometry of the points in the Brill-Noether locus. Typically, we w...
Abstract. We produce Brill-Noether general graphs in every genus, confirm-ing a conjecture of Baker ...
A linear section theorem for Brill-Noether general curves of genus g = 7, 8, 9 is extended to Brill-...
We produce Brill-Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
Severi varieties and Brill-Noether theory of curves on K3 surfaces are well understood. Yet, quite l...
Severi varieties and Brill-Noether theory of curves on K3 surfaces are well understood. Yet, quite l...
If $D/F$ is a division algebra of degree 3, then the Severi-Brauer variety of $D$, call it $X$, is ...
Let p1;⋯; pg be the points in A2.(ℚ ⊂ ℙ2.(ℚ) with coordinates (equation Presented) respectively. We ...
In this paper we determine the number of general points through which a Brill--Noether curve of fixe...
Let C be a smooth projective curve. The map theta which associates to a general vector bundle its th...
Let C be a smooth projective curve. The map theta which associates to a general vector bundle its th...
Abstract. A Laurent polynomial f in two variables naturally describes a projective curve C(f) on a t...
"Let Mg be the coarse moduli space of complex projective nonsingular curves of genus g. We prove tha...
"Let Mg be the coarse moduli space of complex projective nonsingular curves of genus g. We prove tha...
We produce Brill-Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
In this masterthesis we study the geometry of the points in the Brill-Noether locus. Typically, we w...
Abstract. We produce Brill-Noether general graphs in every genus, confirm-ing a conjecture of Baker ...
A linear section theorem for Brill-Noether general curves of genus g = 7, 8, 9 is extended to Brill-...
We produce Brill-Noether general graphs in every genus, confirming a conjecture of Baker and giving ...
Severi varieties and Brill-Noether theory of curves on K3 surfaces are well understood. Yet, quite l...
Severi varieties and Brill-Noether theory of curves on K3 surfaces are well understood. Yet, quite l...
If $D/F$ is a division algebra of degree 3, then the Severi-Brauer variety of $D$, call it $X$, is ...