In a previous work we have introduced the notion of embedded Q-resolution, which essentially consists in allowing the final ambient space to contain abelian quotient singularities. Here we give a gener-alization of N. A’Campo’s formula for the monodromy zeta function of a singularity in this setting. Some examples of its applications are shown
AbstractLet f be a regular function on a nonsingular complex algebraic variety of dimension d. We pr...
We prove for abelian varieties a global form of Denef and Loeser's motivic monodromy conjecture, in ...
AbstractWe prove for abelian varieties a global form of Denef and Loeserʼs motivic monodromy conject...
In a previous work we have introduced and studied the notion of embedded Q-resolution, which essenti...
We study motivic zeta functions for Q-divisors in a Q-Gorenstein variety. By using a toric partial r...
We prove the monodromy conjecture for the topological zeta function for all nondegenerate surface si...
This article investigates the monodromy conjecture for a space monomial curve that appears as the sp...
In this article, we consider surfaces that are general with respect to a three-dimensional toric ide...
The aim of the article is an extension of the Monodromy Conjecture of Denef and Loeser in dimension ...
In this work we give a formula for the local Denef–Loeser zeta function of a superisolated singulari...
Let f be a regular function on a nonsingular complex algebraic variety of dimension d. We prove a fo...
Let f C n C be any polynomial function By using global polar methods we introduce models for the b...
The Poincar\ue9 series of an irreducible plane curve singularity equals the $\zeta$-function of its ...
We prove a strong form of the motivic monodromy conjecture for abelian varieties, by showing that t...
The ‘monodromy conjecture’ for a hypersurface singularity f predicts that a pole of its topological ...
AbstractLet f be a regular function on a nonsingular complex algebraic variety of dimension d. We pr...
We prove for abelian varieties a global form of Denef and Loeser's motivic monodromy conjecture, in ...
AbstractWe prove for abelian varieties a global form of Denef and Loeserʼs motivic monodromy conject...
In a previous work we have introduced and studied the notion of embedded Q-resolution, which essenti...
We study motivic zeta functions for Q-divisors in a Q-Gorenstein variety. By using a toric partial r...
We prove the monodromy conjecture for the topological zeta function for all nondegenerate surface si...
This article investigates the monodromy conjecture for a space monomial curve that appears as the sp...
In this article, we consider surfaces that are general with respect to a three-dimensional toric ide...
The aim of the article is an extension of the Monodromy Conjecture of Denef and Loeser in dimension ...
In this work we give a formula for the local Denef–Loeser zeta function of a superisolated singulari...
Let f be a regular function on a nonsingular complex algebraic variety of dimension d. We prove a fo...
Let f C n C be any polynomial function By using global polar methods we introduce models for the b...
The Poincar\ue9 series of an irreducible plane curve singularity equals the $\zeta$-function of its ...
We prove a strong form of the motivic monodromy conjecture for abelian varieties, by showing that t...
The ‘monodromy conjecture’ for a hypersurface singularity f predicts that a pole of its topological ...
AbstractLet f be a regular function on a nonsingular complex algebraic variety of dimension d. We pr...
We prove for abelian varieties a global form of Denef and Loeser's motivic monodromy conjecture, in ...
AbstractWe prove for abelian varieties a global form of Denef and Loeserʼs motivic monodromy conject...
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