Under embargo until: 2022-02-14We compute the number of moduli of all irreducible components of the moduli space of smooth curves on Enriques surfaces. In most cases, the moduli maps to the moduli space of Prym curves are generically injective or dominant. Exceptional behavior is related to existence of Enriques–Fano threefolds and to curves with nodal Prym-canonical model.acceptedVersio
The K-moduli theory provides a different compactification of moduli spaces of curves. As a general g...
We explicitly construct Brill–Noether general K3 surfaces of genus 4, 6 and 8 having the maximal num...
We consider, under suitable assumptions, the following situation: B is a component of the moduli spa...
We prove that, for any g≥2, the étale double cover ρg:Eg→̂Eg from the moduli space Egof complex pola...
Moduli spaces of (polarised) Enriques surfaces can be described as open subsets of modular varieties...
Moduli spaces of (polarized) Enriques surfaces can be described as open subsets of modular varieties...
We give an explicit description of the irreducible components of the moduli spaces of polarized Enri...
We calculate the automorphism group of certain Enriques surfaces. The Enriques surfaces that we inv...
The moduli space of nodal Enriques surfaces is irreducible of dimension 9. A nodal Enriques surface ...
e consider modular properties of nodal curves on general K3 surfaces. Let K_p be the moduli space of...
Let |L| be a linear system on a smooth complex Enriques surface S whose general member is a smooth a...
In my Ph.D.-thesis I computed the number of moduli of certain families of plane curves with nodes an...
We prove that if $X$ is a complex projective K3 surface and $g>0$, then there exist infinitely many ...
This thesis develops and applies the theory of arbitrary genus stable maps to K3 surfaces. In the fi...
This thesis has two parts. In the first part, we construct a moduli scheme F[n] that parametrizes tu...
The K-moduli theory provides a different compactification of moduli spaces of curves. As a general g...
We explicitly construct Brill–Noether general K3 surfaces of genus 4, 6 and 8 having the maximal num...
We consider, under suitable assumptions, the following situation: B is a component of the moduli spa...
We prove that, for any g≥2, the étale double cover ρg:Eg→̂Eg from the moduli space Egof complex pola...
Moduli spaces of (polarised) Enriques surfaces can be described as open subsets of modular varieties...
Moduli spaces of (polarized) Enriques surfaces can be described as open subsets of modular varieties...
We give an explicit description of the irreducible components of the moduli spaces of polarized Enri...
We calculate the automorphism group of certain Enriques surfaces. The Enriques surfaces that we inv...
The moduli space of nodal Enriques surfaces is irreducible of dimension 9. A nodal Enriques surface ...
e consider modular properties of nodal curves on general K3 surfaces. Let K_p be the moduli space of...
Let |L| be a linear system on a smooth complex Enriques surface S whose general member is a smooth a...
In my Ph.D.-thesis I computed the number of moduli of certain families of plane curves with nodes an...
We prove that if $X$ is a complex projective K3 surface and $g>0$, then there exist infinitely many ...
This thesis develops and applies the theory of arbitrary genus stable maps to K3 surfaces. In the fi...
This thesis has two parts. In the first part, we construct a moduli scheme F[n] that parametrizes tu...
The K-moduli theory provides a different compactification of moduli spaces of curves. As a general g...
We explicitly construct Brill–Noether general K3 surfaces of genus 4, 6 and 8 having the maximal num...
We consider, under suitable assumptions, the following situation: B is a component of the moduli spa...