A formula for the irregularity of abelian coverings of smooth projective surfaces is established. Explicit computations are performed and some applications are presented
We prove a generalization of Demailly-Ein-Lazarsfeld's subadditivity formula and Mustata's...
The main goal of this thesis is the description of the section ring of a surface R(S,L) = O∞n=0 H0(S...
We generalize to all normal complex algebraic varieties the valuative characterization of multiplier...
AbstractA formula for the irregularity of abelian coverings of smooth projective surfaces is establi...
In this paper we make a systematic study of the multiplicity of the jumping points associated to the...
Trends in Mathematics 15This is an extended abstract with some of the results that will appear in t...
In [9], Esnault-Viehweg developed the theory of cyclic branched coverings X̃ → X of smooth surfaces ...
This dissertation studies certain invariants of singularities of complex algebraic surfaces. In the ...
In a recent paper [11], Hwang and To observed that there is a relation between local positivity on a...
We give an effective method to determine the multiplier ideals and jumping numbers associated with a...
We describe several explicit examples of simple abelian surfaces over real quadratic fields with rea...
We classify smooth projective surfaces that are quotients of abelian surfaces by finite groups.Comme...
We study the question of whether the ideal$I_r subset mathcal{O}_{C^3}$ of $r$ very general lines pa...
In this thesis, we present some results which allow for the explicit calculation of multiplier ideal...
The aim of this paper is to study mixed multiplier ideals associated with a tuple of ideals in a two...
We prove a generalization of Demailly-Ein-Lazarsfeld's subadditivity formula and Mustata's...
The main goal of this thesis is the description of the section ring of a surface R(S,L) = O∞n=0 H0(S...
We generalize to all normal complex algebraic varieties the valuative characterization of multiplier...
AbstractA formula for the irregularity of abelian coverings of smooth projective surfaces is establi...
In this paper we make a systematic study of the multiplicity of the jumping points associated to the...
Trends in Mathematics 15This is an extended abstract with some of the results that will appear in t...
In [9], Esnault-Viehweg developed the theory of cyclic branched coverings X̃ → X of smooth surfaces ...
This dissertation studies certain invariants of singularities of complex algebraic surfaces. In the ...
In a recent paper [11], Hwang and To observed that there is a relation between local positivity on a...
We give an effective method to determine the multiplier ideals and jumping numbers associated with a...
We describe several explicit examples of simple abelian surfaces over real quadratic fields with rea...
We classify smooth projective surfaces that are quotients of abelian surfaces by finite groups.Comme...
We study the question of whether the ideal$I_r subset mathcal{O}_{C^3}$ of $r$ very general lines pa...
In this thesis, we present some results which allow for the explicit calculation of multiplier ideal...
The aim of this paper is to study mixed multiplier ideals associated with a tuple of ideals in a two...
We prove a generalization of Demailly-Ein-Lazarsfeld's subadditivity formula and Mustata's...
The main goal of this thesis is the description of the section ring of a surface R(S,L) = O∞n=0 H0(S...
We generalize to all normal complex algebraic varieties the valuative characterization of multiplier...
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