We study the stack Bh,g,nof uniform cyclic covers of degree n between smooth curves of genus h and g and, for h ≫ g, present it as an open substack of a vector bundle over the universal Jacobian stack of Mg. We use this description to compute the integral Picard group of Bh,g,n, showing that it is generated by tautological classes of Bh,g,n
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
Here we calculate the Chern classes of $overlinemathcal M_g,n$, the moduli stack of n-pointed genus ...
The purpose of this thesis is to study the geometry of some famous stacks of curves by presenting th...
Let G be an affine reductive algebraic group over an algebraically closed field k. We determine the ...
Let G be a connected, simply-connected, simple affine algebraic group and Cg be a smooth irreducible...
We define Picard cycles on each smooth three-sheeted Galois cover C of the Riemann sphere. The modul...
We define stacks of uniform cyclic covers of Brauer-Severi schemes, proving that they can be realize...
We study the Brauer classes rising from the obstruction to the existence of tautological line bundle...
Let G be an affine reductive algebraic group over an algebraically closed field k. We determine the ...
In this paper we study the stack T_g of smooth triple covers of a conic; when g 65 5 this stack is ...
AbstractIn this note we study the modular properties of a family of cyclic coverings of P1 of degree...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
We study the rational Picard group of the projectivized moduli space $P\overline{{\mathfrak {M}}}_{g...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
Here we calculate the Chern classes of $overlinemathcal M_g,n$, the moduli stack of n-pointed genus ...
The purpose of this thesis is to study the geometry of some famous stacks of curves by presenting th...
Let G be an affine reductive algebraic group over an algebraically closed field k. We determine the ...
Let G be a connected, simply-connected, simple affine algebraic group and Cg be a smooth irreducible...
We define Picard cycles on each smooth three-sheeted Galois cover C of the Riemann sphere. The modul...
We define stacks of uniform cyclic covers of Brauer-Severi schemes, proving that they can be realize...
We study the Brauer classes rising from the obstruction to the existence of tautological line bundle...
Let G be an affine reductive algebraic group over an algebraically closed field k. We determine the ...
In this paper we study the stack T_g of smooth triple covers of a conic; when g 65 5 this stack is ...
AbstractIn this note we study the modular properties of a family of cyclic coverings of P1 of degree...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
We study the rational Picard group of the projectivized moduli space $P\overline{{\mathfrak {M}}}_{g...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an...
Here we calculate the Chern classes of $overlinemathcal M_g,n$, the moduli stack of n-pointed genus ...